1 Lactic Acid Recovery Process by Ion-exchange Resin: Modeling Archw Promraksa b) and Chairat Siripatana a) School of Engineering and Resources, Walailak University, 80161, Nakhon Si Thammarat, Thailand a) Corresponding author: [email protected]b) [email protected]Abstract. A very flexible model for studying lactic acid adsorption by ion-exchange resin was developed. The model is based on generalized volumetric dispersion formulation (VDF) for fixed-bed adsorption and desorption. The Crank- Nicolson finite difference technique was employed to obtain a numerical solution for different resins, feed conditions, column’s geometry, packing compactness etc. The effect s of resin selectivity (sorption isotherm), in-particle diffusion mechanism (mass transfer parameters), liquid phase dispersion (Peclet number), initial bed condition and external boundary conditions were included in the model. Furthermore, the model flexibility extends its applicability to cover all steps of ion-exchange process including acidification, lactic acid adsorption by basic sorbents, lactic acid desorption and resin regeneration, although suitable parameters are to be determined experimentally. The results of simulation for a few number of cases demonstrate the potential of its application in studying the kinetics of lactic acid adsorption ion- exchange resin, optimizing the processes and scaling up to commercial scales. Furthermore, it is anticipated that the model could be used for describing solute mass transfer in supercritical extraction for fixed-bed configuration. Keywords—Lactic acid; Ion-exchange; Adsorption; Desorption; Modeling INTRODUCTION Biodegradable plastics become more important alternatives to fossil-based plastics as the world is more concerned on the environment. Among the fermentation-derived products, lactic acid, either in D- or L- form, has a high potential for multi-million dollar market as monomers for producing the biodegradable plastics namely, polylactic acid (PLA). The challenge and the key of success of the product hinges on the cost reduction in fermentation and purification of lactic acid from the broth. It was estimated that the recovery and purification alone attribute to almost 50% of the final product cost [1]. Although, lactic acid can be recovered by a few methods such as liquid extraction, electrodialysis and others, adsorption seems to be generally suitable due to its low cost and simple in operation. With the requirement of well-purified product for production of high quality PLA, adsorption followed by crystallization in the form of lactate salt is feasible. Adsorption is a unit operation suitable for recovery of organic acids in dilute and complex aqueous solution such as fermentation broth as indicated by numerous related publications. Recently, interest on its application for lactic acid recovery is proliferating [2-8]. Currently, commercial recovery of lactic acid by ion-exchange resin exists mainly for demineralization of thin crude lactic acid. The real use for fermentation broth is under development. Evangelista and et al. [1] evaluated weak-, moderate-, and strong-basic resins for sorption capacities of lactic acid from solution with different pHs. Langmuir isotherms and breakthrough curves indicated that the resin sorption capacities, for all resins evaluated, decreased considerably as pH of the feed exceeded the pKa of lactic acid as a result of the decrease of undissociated lactic acid concentration. Of the weak-base sorbent, VI-15 had a very good capacity although its potential disadvantage is the excessive swelling and shrinking during the process cycle. Later in 1996, Evangelista and Nikolov [9] studied sorption process cycle of lactic acid recovery from fermentation broth using weak base sorbent and the following scheme. Firstly the clear broth was acidified by weak-acid cation exchanger (Dualite C-464) and went through the weak-base absorption column until the sorbent was exhausted. Then the unbound component of the broth was removed by rinsing with pure water before eluting with methanol or
102
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1
Lactic Acid Recovery Process by Ion-exchange Resin:
Modeling
Archw Promraksab) and Chairat Siripatanaa)
School of Engineering and Resources, Walailak University, 80161, Nakhon Si Thammarat, Thailand
Abstract. A very flexible model for studying lactic acid adsorption by ion-exchange resin was developed. The model is based on generalized volumetric dispersion formulation (VDF) for fixed-bed adsorption and desorption. The Crank-Nicolson finite difference technique was employed to obtain a numerical solution for different resins, feed conditions, column’s geometry, packing compactness etc. The effects of resin selectivity (sorption isotherm), in-particle diffusion mechanism (mass transfer parameters), liquid phase dispersion (Peclet number), initial bed condition and external boundary conditions were included in the model. Furthermore, the model flexibility extends its applicability to cover all steps of ion-exchange process including acidification, lactic acid adsorption by basic sorbents, lactic acid desorption and resin regeneration, although suitable parameters are to be determined experimentally. The results of simulation for a few
number of cases demonstrate the potential of its application in studying the kinetics of lactic acid adsorption ion-exchange resin, optimizing the processes and scaling up to commercial scales. Furthermore, it is anticipated that the model could be used for describing solute mass transfer in supercritical extraction for fixed-bed configuration.
Biodegradable plastics become more important alternatives to fossil-based plastics as the world is more
concerned on the environment. Among the fermentation-derived products, lactic acid, either in D- or L- form, has a
high potential for multi-million dollar market as monomers for producing the biodegradable plastics namely,
polylactic acid (PLA). The challenge and the key of success of the product hinges on the cost reduction in
fermentation and purification of lactic acid from the broth. It was estimated that the recovery and purification alone
attribute to almost 50% of the final product cost [1]. Although, lactic acid can be recovered by a few methods such as liquid extraction, electrodialysis and others, adsorption seems to be generally suitable due to its low cost and
simple in operation. With the requirement of well-purified product for production of high quality PLA, adsorption
followed by crystallization in the form of lactate salt is feasible.
Adsorption is a unit operation suitable for recovery of organic acids in dilute and complex aqueous solution such
as fermentation broth as indicated by numerous related publications. Recently, interest on its application for lactic
acid recovery is proliferating [2-8]. Currently, commercial recovery of lactic acid by ion-exchange resin exists
mainly for demineralization of thin crude lactic acid. The real use for fermentation broth is under development.
Evangelista and et al. [1] evaluated weak-, moderate-, and strong-basic resins for sorption capacities of lactic acid
from solution with different pHs. Langmuir isotherms and breakthrough curves indicated that the resin sorption
capacities, for all resins evaluated, decreased considerably as pH of the feed exceeded the pKa of lactic acid as a
result of the decrease of undissociated lactic acid concentration. Of the weak-base sorbent, VI-15 had a very good capacity although its potential disadvantage is the excessive swelling and shrinking during the process cycle. Later
in 1996, Evangelista and Nikolov [9] studied sorption process cycle of lactic acid recovery from fermentation broth
using weak base sorbent and the following scheme. Firstly the clear broth was acidified by weak-acid cation
exchanger (Dualite C-464) and went through the weak-base absorption column until the sorbent was exhausted.
Then the unbound component of the broth was removed by rinsing with pure water before eluting with methanol or
2
5% NH₄OH to recover absorbed lactic acid from the sorbents. However, as pointed by the authors that cation
exchanger employed was not strong commercial practicality and this step still produced waste salt during
regeneration of sorbent. Furthermore the resin (Vl-15) is not physically stable due to excessive swelling and
shrinking. More importantly, the broth components were not removed sufficiently during the rinse step, but eluted
with lactic acid during the desorption step. Therefore, broth pretreatment or polishing steps would be necessary to
improve the purity of the product.
In depth understanding of adsorption kinetics requires careful experiment and realistic mathematical models.
Mathematical models for fixed bed mass transfer were developed to use in many publications, which include the in-solid diffusion, solid geometry and longitudinal dispersion [10-15]. Zheng and et al. [16] used an exact solution for
fixed-bed adsorption given by [11] to fit breakthrough data for lactic acid adsorption at low concentration (< 10
mg/mL) where isotherm was essentially linear. Good agreement between data and model was observed. However,
all analytical solutions show similar restricted applicability due to the assumption of linear isotherm, uniform initial
concentration in both phase and constant mass transfer and dispersion parameters. To obtain a practical model for
studying the real sorption processes with more complicated isotherm and initial non-uniform concentration, more
involved models and numerical solution are inevitable.
The problem in lactic acid recovery by sorption process poses two challenges: firstly, the selection of suitable
resin and their sequences of operation; secondly, in depth understanding, control and process optimization require a
flexible and realistic model. In this paper, we formulate a general model, give numerical solutions, and compare
with a few data given by [1, 9].
MODEL DEVELOPMENT
The purpose of this work is to develop a very flexible model for dealing with a range of absorption and
desorption processes. Similar models have been developed and proposed by a number of authors however most of
the derivation were based on linear velocity in continuous phases which implied that the void fraction in the column
is uniform [16-19]. However in many cases such as supercritical extraction, the solid particles containing the solute to be extracted along the column change their size with time [20]. Moreover, during model development we keep in
mind that our model could be used to explain fixed-bed desorption in supercritical conditions such as extraction of
vitamins from palm oil and avocado oil by supercritical CO2 [21-22]. However, this paper only provides the
numerical solutions for lactic acid adsorption on basic resins which show good performance as investigated by
previous authors [1, 9, 23].
In contrast to traditional formulation, our differential element is based on volume rather than a differential length
in the column [24]. This is chosen to remove the inherit assumption of a constant linear velocities of each phase.
This means the column may have non-uniform cross-sectional and non-uniform void fraction.
Consider a mass balance of solute-solvent phase-adsorber subsystem k (k = 1, 2, 3, … , p) in a differential
volume ,L SdV dV as illustrated in Fig. 1
3
FIGURE 1. Mass balance in a differential volume ,L SdV dV
Here S and L are the volumetric flow rate (m3/s) of the solid and liquid phase respectively, kx and ky are the
solute (sorbate) concentration (kg/m3) in solid and liquid phase for each subsystem k respectively. Let,x kD and
,y kD
are the volumetric dispersion coefficient (m2/s) in solid and liquid phase respectively.
By standard analysis of differential control volume, the final differential equations for each pair of interacting components in both phases are obtained, as follows:
Liquid phase: ( ), *
,k
y kk k kL k k
L L L s
Dy y ydAL K y y
V V L V dV t
− − − − =
(1)
Solid phase: ( ),
,
x kk k kL k k k
s s s s
Dx x xdAS K y y
V V s V dV t
+ + − =
(2)
Here ,L kK is overall liquid phase mass transfer coefficient (m/s) of solute in subsystem k, A is mass transfer area
(m2), and t is processing time (s).
Introducing dimensionless variables t = whereas L L = is the average retention time of liquid
phase,L is the total volume (m3) of liquid phase retained in the column at any time.
L Lz V= is a dimensionless
column position, and , , ,
LL k L k a k
L
dAT K K
L dV
= = where
,a kK is mass transfer coefficient (s-1), ,a k L
L
dAK K
dV=
L
L S
dV
dV dV =
+
is fraction of void volume available for liquid flow through the column, and Peclet numbers (kP and
kR ) are defined for each phase as follow.
,
S
k
S k
SP
D
= ,
,
L
k
L k
LR
D
= ,
in another form of void fraction, it can be written as 1S
L
V
V
−=
After some manipulation, for mobile phase we have
,
1k k k kL k k
k k
y y x yT y
z z R z m
− + + − =
(3)
and for solid phase, fixed-bed sorption equation can be written as
,1
k kL k k
k
x xT y
m
− =
− (4)
with more simplified boundary conditions
,
1 kk in k
k
yy y
R z
= −
at z = 0 and
, , 0kk out k
yy y
z
= =
at z ≥ 1
and initial condition ( = 0)
( ),0k ky y z= , ( ),0k kx x z= and also ( ), ,k in k iny y t= can vary with time
The partition coefficient (m) depends on sorbate-sorbent interaction and other physiochemical factors.
Evangelista and et al. [1] used Langmuir model to describe the competition between lactic acid and n molecules of
water for a basic site on the sorbent. The following relation was obtained. It must be emphasized that K ,HLaC ,
mq ,
thus q and m vary with time () and position (z) within the bed.
4
( )1
HLa
m HLa
KCq
q KC=
+
(5)
where q = composition uptake of sorbate (mg/g)
mq = total sorbent capacity for lactic acid (mg/g)
K = association constant of sorbent-lactic acid complex (mL/mg)
HLaC = equilibrium concentration in the bulk fluid (mg/mL)
and
( )1
m s
HLa HLa
Kqx qm
y C KC
= = =
+ (6)
where s is the density of resin (g/mL).
ANALYSIS OF SOLUTIONS
The parameters mq and K which are used for resins which potentially used in lactic acid recovery to simulate
the breakthrough curves in this work are listed in Table 1. Crank-Nicolson finite difference was used according to
our previous work [24].
TABLE 1. Properties of selected basic adsorbents used by Evangelista and et al. [1]
Resin Type/Matrix Functional
group
apK
mq
(mg/g dry resin)
K (mL/mg)
VI-15 Gel/methylene-bis-Acrylamide
Imidazole 6.9 280 2.2
MWA-1 Macro porous/SDVB 30-amine 8.8 365 8.4
Stability Constraints
The simulations were stable with excellent accuracy for the following practical range: z ≤ 1/50, t ≤ 0.001/, 0
≤ TS ≤ 100, 0.01 ≤ R ≤ 100, 0.01 ≤ m ≤ 50. However, there restrictions will not limit its applicability in most
practical cases.
Analysis of Simulated Breakthrough Curves
Breakthrough curves were obtained by retrieving the concentration in mobile phase at the outlet versus time. The
results a specific case (p = 1) were summarized below.
The Effect of Association Constant
For the resins that strictly follow Langmuir isotherm, high association constant ( K ) means m approaches
m HLaq C which is strongly dependent on HLaC Thus, in general, partition coefficient m (the relative absorption
capacity of the resin) changes with time and position. High K means higher adsorption capacity and more delayed
and steeper breakthrough curve as shown in Fig. 2. Higher K has a similar effect with slightly different behavior.
This demonstrates the importance of resin isotherm characteristics as they interact with different mobile phases
during various steps in process cycle. In general, if the isotherm for each step, e.g. acidification, adsorption, rinsing,
resin regeneration, is established, prediction of breakthrough curve is practical and process optimization is feasible.
5
FIGURE 2. Simulated breakthrough curves showing the effect of association constant (K)
The Effluent Profile for Adsorption-Washing-Desorption Cycle (MWA-1 Resin, Washed by
Water and Desorbed by Methanol)
8
Consider an adsorption-washing-desorption cycle having three components in liquid phase namely; lactic acid
(solute), water and methanol. Assuming that no transfer of water and methanol across solid-liquid interface occurs,
there exist three solute-mobile-adsorber subsystems (p = 3), which resulting in six partial differential equations.
However, based on no-transfer assumption of water and methanol across phases as stated above, after some manipulation and simplification, the following final equations were obtained.
Liquid phase: 1
L
y y x yT y
z z R z m
− + + − =
(7)
Solid phase: 1
L
x xT y
m
− =
− (8)
Liquid phase dispersion: 1w w w
z z R z z
− + =
(9)
Here, x and y are the solute concentration (g/mL) in solid and liquid phase respectively, w is the concentration
(g/mL) of water in liquid phase at any time and position, m is the average partition coefficient calculated
dynamically from the following relation:
1
m s L HLam
L HLa HLa L HLa
Kq w Cwm m
C KC C
− −= +
− + −
(10)
where mm is partition coefficient (dimensionless) for lactic acid-methanol–resin subsystem, and L , s are the mass
density in (g/mL) of liquid and solid (resin) phases respectively.
The effluent profile in Fig. 7 was obtained by using (7) to (10), with suitable boundary and initial conditions and
Crank-Nicolson finite-difference method [24]. The results of simulation follow the trend of the data from [9] very
well. Unfortunate currently detailed comparison was not possible due to the lack of required model parameters.
FIGURE 7. Simulated effluent profile for adsorption, washing, and desorption
A robust volumetric dispersion model was developed and its numerical solutions were in good agreement with a
represented published data of previous work [1]. Most parameters and variables can realistically vary with operating
time and column position, including sorption isotherm, mass transfer related parameters ( ),L LdA dV K , operating
9
variables ( ), , L , and degree of longitudinal dispersion ( ),R P . Finite difference technique allows arbitrary initial
concentration distributions in both mobile and sorbent phases, non-uniform column cross-section areas, variable
void fraction and even section of different resins packed in the same column. The flexibility of the model with
suitable required parameters extends the possibility of applying the solution for the whole cycle of sorption process,
e.g. acidification by cation exchanger, lactic acid adsorption by basic sorbents, lactic acid desorption and resin
regeneration. The obstacle of applying to model to real processes is the lack of publish design parameters for
specific cases. In practice, thus is must be done experimentally by batch sorption experiment or model-fitting with
the data of sorption processes. Once sufficient data are available, the model will simplify the optimization, control
and scale-up of the sorption processes. More importantly, the model allows deeper understanding of sorption
kinetics due to the underlining founded theoretical basis. Furthermore, it is also anticipated that the model could be
used for describing solute mass transfer in supercritical extraction for fixed-bed configuration.
ACKNOWLEDGMENT
This research was carried out under the financial support from Walailak University with contract number
WU59114.
REFERENCES
[1] R. L. Evangelista, A. J. Mangold, and Z. L. Nikolov, “Recovery of lactic acid by sorption: Resin evaluation,” Appl. Biochem. Biotechnol., 45/46, pp. 131-144, 1994.
[2] M. J. Dethe, K. V. Marathe, and V. G. Gaikar, “Adsorption of lactic acid on weak base polymeric resins,” Sep. Sci. Technol., 41, pp. 2947-2971, 2006.
[3] S. S. Bayazit, I. Inci, and H. Uslu, “Adsorption of lactic acid from model fermentation broth onto activated carbon and Amberlite IRA-67,” J. Chem. Eng. Data, 56, pp. 1751-1754, 2011.
[4] J. Quintero, A. Acosta, C. Mejia, R. Rios, and M. Torres, “Purification of lactic acid obtained from a fermentative process of cassava syrup using ion exchange resins,” Rev. Fac. Ing-Univ. Antioq., 65, pp. 139-151, 2012.
[5] W. Sodsai and T. Sookkumnerd, “Modeling of lactic acid adsorption isotherm by anion exchange resin Amberlite IRA-96,” KMITL Sci. Technol. J., 13, pp. 82-86, 2013.
[6] M. Bishai, S. De, B. Adhikari, and R. Banerjee, “A platform technology of recovery of lactic acid from a fermentation broth of novel substrate Zizyphus Oenophlia,” 3 Biotech, 5, pp. 455-463, 2015.
[7] T. Rampai, S. Thittiprasert, W. Boonkong, K. Kodama, V. Tolieng, and N. Thongchul, “Improved lactic acid productivity by simultaneous recovery during fermentation using resin exchanger,” Asia-Pac. J. Sci. Technol., 21, pp. 193-199, 2016.
[8] A.Yousuf, F. Bonk, J. R. B. Oyanedel, and J. E. Schmidt, “Recovery of carboxylic acids produced during dark fermentation of food waste by adsorption on Amberlite IRA-67 and activated carbon,” Bioresour. Technol., 217, pp. 137-140, 2016.
[9] R. L. Evangelista and Z. L. Nikolov, “Recovery and purification of lactic Acid from fermentation broth by adsorption,” Appl. Biochem. Biotechnol., 57/58, pp. 471-480, 1996.
[10] A. Rasmuson and I. Neretnieks, “Exact solution of a model for diffusion in particles and longitudinal dispersion in packed beds,” AIChE J., 26, pp. 686-690, 1980.
[11] D. M. Ruthven, “Principles of Adsorption and Adsorption Processes,” Wiley, New York, 1984. [12] K. Shams and A. Fayazbakhsh, “Dynamics of reactive chromatographic columns of inert core/hollow/film
coated spherical packing: An analytical solution and applications,” J. of Chromatogr. A, 1370, pp. 93-104, 2014.
[13] W. Lemlikchi, N. Drouiche, N. Belaicha, N. Oubagha, B. Baaziz, and M. O. Mecherri, “Kinetic study of the adsorption of textile dyes on syntetic hydroxyapatite in aqueous solution,” Ind. Eng. Chem., 32, pp. 233-237, 2015.
[14] O. Kitous, N. Abdi, H. Lounici, H. Grib, N. Drouiche, E. H. Benyoussef, and N. Mameri, “Modeling of the adsorption of metribuzin pesticide onto electro-activated granular carbon,” Desalin. Water Treat., 57, pp. 1865-1873, 2016.
[15] S. Qamar, N. Akram, and A. S. Morgenstern, “Analysis of general rate model of linear chromatography considering finite rate of adsorption and desorption steps,” Chem. Eng. Res. Des., pp. 13-23, 2016.
[16] Z. Huang, X. H. Shi, and W. J. Jiang, “Theoritical models for supercritical fluid extraction,” J. Chromatogr. A, 1250, pp. 2-26, 2012.
10
[17] A. Rai, K. D. Punase, B. Mohanty, and R. Bhargava, “Evaluation of models for supercritical fluid extraction,” Int. J. Heat Mass Tran., 72, pp. 274-287, 2014.
[18] G. Sodeifian, S. A. Sajadian, and N. S. Ardestani, “Experimental optimization and mathematical modeling of the supercritical fluid extraction of essential oil from Eryngium billardieri: Application of simulated annealing (SA) algorithm,” J. supercrit. Fluids, 127, pp. 146-157, 2017.
[19] S. C. Kupski, E. J. Klein, E. A. Silva, F. Palu, R. Guirardello, and M. G. A. Vieira, “Mathematical modeling of supercritical CO2 extraction of hops (Humulus lupulus L.),” J. supercrit. Fluids, 130, pp. 347-356, 2017.
[20] S. Samadi and B. M. Vaziri, “Two- structured solid particle model for predicting and analyzing supercritical extraction performance,” J. Chromatogr. A, 1506, pp. 101-108, 2017.
[21] M. A. Lima, D. Charalampopoulos, and A. Chatzifragkou, “Purification of supercritical-fluid carotenoid-rich extracts by hydrophobic interaction chromatography,” Sep. Purif. Technol., 203, pp. 1-10, 2018.
[22] S. C. Corzzini, H. D. Barros, R. Grimaldi, and F. A. Cabral, “Extraction of edible avocado oil using supercritical CO2 and a CO2/ethanol mixture as solvents,” J. Food Eng., 194, pp. 40-45, 2017.
[23] Y. Zheng, X. Ding, P. Chen, C. W. Yang, and T. Tsao, “Lactic acid fermentation and adsorption on PVP,” Appl. Biochem. Biotechnol., 57/58, pp.627-632, 1996.
[24] C. Siripatana, H. Thongpan, and A. Promraksa, “A generalized volumetric dispersion model for A large class of
two-phase separation/reaction: Finite difference solutions,” J. Phys. Conf. Ser., 820, p. 012015, 2017.
11
Monod-Type Two-Substrate Models for Batch Anaerobic
Co-Digestion
Nirattisai Rakmak1, b), Laddawan Noynoo1), Sunwanee Jijai2) and Chairat
Siripatana1,a)
1Biomass and Oil-Palm Excellence Center and School of Engineering and Resources, Walailak University, Nakhon
Si Thammarat, Thailand 2Faculty of Science Technology and Agriculture, Yala Rajabhat University, Yala, Thailand
Abstract. This paper attempts to provide a solution to the problems occurred in interpreting batch anaerobic co-digestion data using Monod approach by extending the simple Monod model to cover two/multiple substrates having distinct
characteristics and microbial preference. The ultimate aim is to obtain kinetic parameters that can be related reactor design and anaerobic digestion (AD) process performance in pilot and production scales. An assessment was carried out on the effect of pig manure and food waste ratio on the anaerobic co-digestion (ACoD) process, in batch reactors with a hydraulic retention time of 30 days. The experimental data will be fitted and described by 3 models including Simple Monod kinetics (SM), Simple Monod two-substrate model (SMTS), and Monod two-substrate (MTS) model with intermediate (MTSI). The results concluded that MTSI model is better for performance evaluation in ACoD process.
Anaerobic co-digestion (ACoD) provides a few more degree of freedom to control and optimization of anaerobic
digestion process [1]. If properly use, it becomes a valuable tool to manipulate the process because of the following
reasons: provide deficit nutrients, synchronize the growth the microbial consortium, help in pH regulation and
reduce the effect of toxic substances [2-4]. However from the modeling point of view, co-digestion increases the
complexity of anaerobic digestion (AD) processes and thus more elaborated models are needed for process
simulation, parameter estimation, stability analysis, process control and optimization [5-6]. In conventional setup for
co-digestion studies, researchers often start with many batch experiments to determine biochemical methane
potential (BMP) and specific methane activity (SMA) for various co-digestion conditions. The accumulated methane
vs time curves are then plotted and the data sets are fitted to some models, most probably the modified Gompertz
equation. Then BMP and/or SMA is calculated from its parameter the ultimate methane produced. The Gompertz
equation is expresses the methane generated vs time as follows:
(1)
Where and are methane production rate and time lag respectively.
12
Gompertz equation has become an empirical model for microbial product accumulation data although a
theoretical basis for AD is provided by Gompertz [7] and other researchers [8-13]. The main advantage of Gompertz
equation is it can empirically represent large amount of BMP data very well, particularly for BMP experiments with
single and easily digestible substrates. For ACoD with more complex substrate the fitting is often not satisfactory
due to non-smoothing curves occurring when the microbes switch to different substrates after the preferred substrates are exhausted. Similarly, simple Monod model [14] were used satisfactorily, although not as widely as the
Gompertz counterpart because of the difficulty in model fitting and thus parameter estimation. However, Monod-
type models is more interpretive and more suitable for propose of deeper insight, AD process design and operation,
control and optimization. However, simple Monod model, which is based on single limiting substrate, suffers from
the same problems as Gompertz equation does if applied to ACoD data.
This article attempts to provide a solution to the problems occurred in interpreting batch ACoD data using
Monod approach by extending the simple Monod model to cover two/multiple substrates having distinct
characteristics and microbial preference. The ultimate aim is to obtain kinetic parameters that can be related reactor
design and AD process performance in pilot and production scales.
TYPES OF ACCUMULATED BIOGAS EVOLUTION (ABE) CURVES
In this article we target four types of accumulated biogas evolution (ABE) curves as depicted in Fig. 1. The
basis of these four different curve types can be summarized as follows:
Type I: Single substrate consumed by single group of microorganisms.
Type II: Multiple substrates consumed in parallel or sequentially by one or multiple groups of microorganisms.
Type III: Multiple substrates but can be simplified by three categories: easily degradable, slowly degradable and
intermediates.
Type IV: Multiple substrates with complex chain of consumption by groups of microorganisms.
Time
Acc
um
ula
ted
Bio
ga
s
Type I
Type IIType III
Type IV
FIGURE 1. Four type of accumulative biogas curves (ABE)
Simple Monod Kinetics (SM)
Simple Monod kinetic (SM) model assumed that the microbial growth is limited by single substrate without any
kind of inhibition and endogenous metabolism. Its development and solution were provided by Reference [15]. The
Here are the concentration of biomass, concentration of a limiting substrate, and product (biogas)
respectively. are the maximum specific growth rate, saturation constant, biomass yield and product
yield factors respectively. All four parameters are assumed constant.
With proper initial condition, these systems of ODE can be integrated analytically and the following solution, in
term of accumulative biogas is obtained (add citations):
(5)
where , is hypothetical biogas generated due to previous growth up to the starting experimental
time and is the ultimate amount of biogas generated when the digestible substrate is completely consumed.
This simplest Monod model was used as an alternative to Gompertz equation albeit much less often presumably
due to difficulty in applying equation (5) to fit experimental data and to express explicitly in term of time . The
main advantage of this simplest form of Monod model is its mechanistic meaning, making it suitable from design,
control and optimization of AD processes. Like the Gompertz counterpart, to fit equation (5) to experimental data
only ABE curves are needed, avoiding laborious biomass and time-course COD analysis. By fitting it with biogas
data, we can also determine and directly (if is known).
Simple Monod Two-Substrate Model (SMTS)
SM model is only suitable for describing type I of ABE curves because of its underlining assumptions. For
ACoD whereby multiple substrates are consumed in parallel from a previous work [16] extended SMTS model by
dividing substrates into two distinct entities: easily and slowly degradable substrates (ED and SD). They made the same assumptions as SMTS models but considered substrates as two types with one group of microbes acting on
them. The model assumed that while it grows on ED substrate it only hydrolyses SD into ED without growing on
SD substrate. The ODEs for this model are summarized as follow.
Product formation: (6)
Easily degradable substrate: (7)
Slowly degradable substrate: (8)
Where the concentration of ED substrate is, is the concentration of SD substrate. are hydrolysis
rate constant, saturation constant of SD substrate and ED substrate respectively.
This model requires information about the amount of initial substrates in order to obtain the solution. It was
used successfully in describing ABE data for co-digestion of wastewater from pig farm and domestic organic waste
which was characterized as type-II curves. However, there were some experimental data, which exhibit two plateaus (type III), did not agree well with this model. The problem will address in our proposed model.
Monod Two-Substrate Model with Intermediate (MTSI)
Type III and IV ABE curves can be addressed in multiple-substrate approach using switching or preference
function g which is introduced into the model to describe how each group of microbes deals with
multiple substrates according to its preference. Intuitively, substrate preference is a function of other
physico-chemical and biochemical conditions. However, to keep the model simple, we will consider only the cases
where we can assume that g is a function of or or or only. In addition, we relax a few
assumptions restricted in SM and SMTS, they are:
14
(1) Now endogenous metabolism is included.
(2) We add a so-called intermediate obtained from in hydrolysis step, waiting to be consumed by the
microbes .
(3) There are two groups of microorganisms (consumes and ) and (grows only on ).
Based all these assumptions, the following ODEs can be written.
(9)
(10)
(11)
(12)
(13)
(14)
where , and are the specific death rate of and
respectively. are the corresponding yield
coefficient as specified by the subscripts, and and are conversion factors for and
respectively.
In this article we consider 5 variances of preference function, they are:
Model 0 (MTSI): parallel/independent consumption g (15)
Model I (MTSI-I): g is only a function of time g (16)
Model II (MTSI-II): g is a function of g (17)
Model III (MTSI-III): g is a function of g (18)
Model IV (MTSI-IV): g is a function of g (19)
Model V (MTSI-V): g is a function of (20)
where is the substrate concentration ratio and c is its critical value (a parameter to be estimated).
All variant of g can be visualized in Fig. 2.
15
FIGURE 2. Graphical representation of g
These variants of preference functions give slightly different results (not shown in this article to save space)
when applied to the ABE data demonstrated in this paper. Thus we will only show how well equation (20) fit the
current data. In addition, equation (20) and (17) are equivalent because the relation . So it can be
used interchangeably.
METERIAL AND METHOD
400-ml-working-volume serum bottles were used as reactors. Batch experiments were carried out at different
ratio of pig manure and food waste with initial pH adjustment to 7+0.2 by added NaOH. The N2 gas is used in
flushing over the headspace thus remove the trace of oxygen to ensure anaerobic condition. The serum bottles were
covered with the rubber stoppers and sealed with aluminum caps. All experimental was analysis following our
experimental previous work [16].
The experimental data will be fitted using Monod approach by extending the simple Monod model (SMTS and
MTSI) to cover two/multiple substrates having distinct characteristics and microbial preference. The models are
implemented by Python language coupled with least square optimization routines to estimate kinetic parameters that
can be related reactor design and AD process performance in pilot and production scales. Moreover, the experimental results of Reference [17] will be fitted and described by MTSI model too.
RESULTS AND DISCUSSION
For illustration, the first set of ABE data was taken from our experimental data [16] where pig manure was co-
digested with food waste in a series of batch experiments. The experiments were designed to optimize the digestion
ratio between pig manure (M) and food waste (W) at room temperature (approximately ) and initial
neutral pH. The experimental conditions and parameters estimated for SMTS and MTSI are summarized in Table 1
and Table 2 respectively. SMTS and MTSI model predicted versus experimental results of accumulated biogas is
showed in Fig. 3 and Fig. 4 respectively.
TABLE 1. The experimental conditions and parameters estimated from SMTS model
Parameter Ratio of pig manure (M) and food waste (W)
0:100 25:75 50:50 75:25 100:0
( )1/m d 0.700 0.750 1.200 0.800 0.490
( )/SeK mg L 30,000 30,000 30,000 30,000 5,000
( )'
0P mL 40.0 400.0 400.0 5.0 40.0
( )/removedCOD mg L 26,000 47,400 41,200 137,700 58,600
f (no unit) 0.760 0.600 0.800 0.760 0.580
( )1/k d 0.035 0.030 0.055 0.025 0.053
16
2500
2000
1500
1000
500
0
0 5 10 15 20 25
Time (days)
Acc
um
ula
ted
bio
ga
s vo
lum
e (m
L)
75M:25W
0M:100W
100M:0W
50M:50W
25M:75W
FIGURE 3. SMTS model predicted vs experimental results of accumulated biogas from different M:W ratio.
(PSY = 0.02 ( )/ /mL mg L ,
SsK = 4,000 ( )/mg L )
Firstly, in most cases SMTS fit the experimental data very well and better than MTSI (Fig. 4) except for
75M:25W ratio where the ABE curve exhibit type-IV behavior: three-substrates in appearance. When the ABE
curves fell into type I and II (50M:50W and 100M:0W), SMTS is sufficient to describe the ABE curves. In this case,
based on the model assumption for SMTS there are two groups of substrate present in the digestate and both
consumed by only one entity of microbe. While the first substrate is consumed and produced methane as the main
product, the second substrate is converted to first substrate and fed into consumption pipeline. However, SMTS
does not take into account the preference of one substrate over the other so that it cannot represent the ABE curves
with exhibit more than one plateaus as appeared in ratio of 0M:100W, 25M:75W and 75M:25W.
According to the explanation of Reference [16] pure pig manure (100M:0W) gave lowest methane yield
although they had highest initial COD, but the COD removed is the smallest one. This can be explained by high
percentage of easily digestible substrate it contained (> 0.9) from which the acid accumulation was so high, causing
pH to drop quickly and greatly slow down the activities of methanogens. In spite of having fraction of easily
digestible substrate included in the model, its estimation is not accurate because we cannot
observe clear plateaus in type-II ABE curves.
TABLE 2. The experimental conditions and parameters estimated from MTSI model
Parameter Ratio of pig manure (M) and food waste (W)
0:100 25:75 50:50 75:25 100:0
( )1
me d − 1.000 1.000 1.150 0.550 0.820
Sef (no unit) 0.940 0.440 0.940 0.650 0.750
( )/SeK mg L 25,000 25,000 19,800 30,000 30,000
( )/SiK mg L 15,000 10,000 15,000 10,000 10,000
( )/SsK mg L 10,000 10,000. 10,000 8,000 8,000
( )( )/ /PSeY mL mg L 0.018 0.023 0.026 0.022 0.022
( )( )/ /PSiY mL mg L 0.023 0.015 0.022 0.015 0.020
( )/COD mg L 58,600 47,400 40,700 137,700 24,150
Ssf (no unit) 0.230 0.360 0.230 0.230 0.230
( )0 /X mg L 150 1195 1300 300 300
cf (no unit) 1.000 1.002 1.001 1.001 0.900
R2 0.9864 0.9439 0.9494 0.9848 0.9895
17
3000
2500
2000
1500
1000
500
00 5 10 15 20 25 30
Time (days)
Acc
um
ula
ted
bio
gas
volu
me
(mL
)
75M:25W
0M:100W
100M:0W
50M:50W
25M:75W
FIGURE 4. MTSI model predicted vs experimental results of accumulated biogas from different M:W ratio.
(ief = 1.000,
edk = 0.043 d-1,
SsXf = 0.700, isf = 1.000,
XeSeY =XeSiY = 0.152,
XeSsY = 0.215, PSeSsY = 1.000,
Xsf = 0.100, =
100)
When there were more than one observed plateaus (eg. for 0M:100W, 25M:100W, 75M:25W, it was relatively
easy to estimate 1e sf f= − but only MTSI model can represent type-III and -IV ABE curves, thus it is more suitable
for estimating ef in these cases. Using MTSI for 0M:100W, it was found that 0.75ef in food waste. From this set
of batch experiments, the role of slowly degradable fraction is very apparent. The success of 75M:25W batch can be
described as a proper balance of essential nutrients as well as the balance between and acidogenesis of ED substrate
(which produces VFA) and methanogenesis of VFA (which increase alkalinity). As SD substrate is high (but not too
high) and the hydrolysis rate of macromolecules are much slower than the acid production rate, hydrolysis helped to
control VFA by limiting the level of ED substrate while methane producing by methanogens consumes VFA and bring pH up. This optimal synchronization seemed to help 75M:25W batch produce methane in the highest amount.
However, one should also note that, in this case, C/N ratio for pig manure and food waste were 11-13 and 17-20
respectively. Co-digestion will bring C/N ratio closer to the neighborhood of its optimal value.
Unfortunately models at this level of difficulty can neither include the mechanisms explaining how pH would
evolve during the AD process nor can it predict how C/N ratio would affect the AD performance. Furthermore, ABE
curves alone do not show the microbial activities directly although we can roughly infer the overall/net results of the
microbial activities at different time. However, for engineering purpose and with the simplicity of the experimental
setup and measurement, ABE curves with suitable (mechanistic) models like SM, SMTS and MTSI provide optimal
solution for design, scale-up, process prediction and operational adjustment of AD processes.
For illustration let us refer to AD batches in Fig. 4. again. Firstly, we must use our intuition to visually identify
the type of each AD batch. Then we apply a suitable model to the corresponding data to estimate the model
parameters. Finally, we use the chosen models and their parameters to describe the ABE data and infer the models to get the insight as far as the models allow.
Let us try to describe 75M:25W batch in Fig. 4. For this case, we chose MTSI model to represent the
experimental data and try to interpret the model representation accordingly. We accepted the two-substrate (with
intermediate) assumption as posed by the model although it would be more suitable to approximate as three
substrates rather than two substrates. Here, the model describes the ABE curve as long lag (about 5 days), followed
by a moderate methanogenic activity 10.55me d −= but reached the highest level of accumulated methane as
compared to the others. To explain why this was so happened, we need to look as the so-called lag period for this
case in more detail. Here, one striking fact reveals which was a moderate methanogenic activity in this lag period.
So, the high COD removal (> 90% of initial COD) for 75M:25W batch was interpreted as follows.
(1) The main reason for low CH4 yield in this AD system was the accumulation of VFA which rapidly brought down
pH to the level that methanogenic activity was essentially stopped.
18
(2) In case of 75M:25W batch, moderate production of CH4 helped to stabilize the pH of digestate so that
methanogenic activity can prolong further, resulting in highest COD removal and biogas yield.
(3) When ED substrate was exhausted, the microbes need time (approximately 3-5 days, according to the ABE
curve) to switch to what we designated as “intermediate”, then the methane production shot up again until SD
substrate was used up.
In fact, we can even discuss more detail using MTSI model and its parameters in Table 2. and have more
insightful discussion. However, it would not be suitable for this limited space. This warrants future work and
analysis.
Other case taken for discussion is due to Reference [17]. The experimental conditions and parameters estimated
for MTSI is summarized in Table 3 and some details are depicted in Fig. 5. Here the inoculum from two sources
were used to obtain ABE curves from POME: PP inoculum: a mixture composed by an anaerobic sludge coming
from the municipal Wastewater Treatment Plant and pig manure obtained from a pig processing plant in a
proportion 1:1 (v/v); LP inoculum: mixing between anaerobic sludge coming from the oxidation ponds from the
same palm oil mill industry. All of these data are of type-III so that as expected they can be represented very well
using MTSI model (Fig. 5). According to model fitting, the fraction of ED substrate was between
0.5 0.7ef which ensured slow release of the ED substrate and intermediate, sustaining good system stability.
However, high portion of SD substrate means longer time for COD removal (and CH4 evolution to complete).
This was very clear for LP inoculum (two-high curves with no appearing plateau on the second period) where the
COD removal was continuing even after 30 days, giving higher CH4 yields. Furthermore, it is clear from the ABE
data and parameters tabulated in Table. 3 that LP inoculum were much more active, having almost no lag and gave
higher final COD conversion. PP inoculum on the other hand, obtained from sub-optimal sources, although finally
could adjust to new environment did not show relatively high overall COD conversion (and so CH4 yield). The
second plateau only told us that no further COD removal was achieved after 30 days.
TABLE 3. The experimental conditions and parameters estimated from MTSI model due to Reference [17].
Parameter Inoculums
LP pH4.8 LP pH7 PP pH4.8 PP pH7
( )1
me d − 0.700 1.500 1.000 0.600
Sef (no unit) 1.000 0.300 1.000 0.750
( )/SeK mg L 3,000 7,000 4,000 5,000
( )/SiK mg L 2,200 10,000 3,000 7,000
( )/SsK mg L 2,200 7,000 3,000 5,000
( )( )/ /PSeY mL mg L 0.170 0.270 0.190 0.270
( )( )/ /PSiY mL mg L 0.100 0.270 0.210 0.214
Ssf (no unit) 0.300 0.440 0.300 0.500
( )0 /X mg L 32.00 1000.00 80.00 1000.00
Xsf (no unit) 0.500 0.100 0.500 0.100
cf (no unit) 0.985 1.002 0.990 1.000
R2 0.9884 0.9903 0.9956 0.9936
19
1000
800
200
00 5 10 15 20 30
Time (days)
Acc
um
ula
ted
bio
gas
volu
me
(mL
)
PP – pH 7
LP - pH 7
LP – pH 4.8
PP – pH 4.8
25
600
400
FIGURE 5. SM2SI model predicted versus experimental results of accumulated biogas from Reference [17].
ABE curves particularly from co-digestion experiment have a lot of insight to be explored. With a suitable
model (MTSI in our current article) and its well-fit parameters, we can interpret the curves in a present and
insightful way, even without other supplementary data. This will help us to obtain more information from BMP and
SMA experiment. Hopefully, this approach (Monod kinetics for AD batch experiments) will enable the engineers in
this field to obtain or relate these parameters to design and operational parameters. Ultimately, more confidence will
be achieved when they predict the performance of the commercial-scale biogas plant even using ABE data (with a
suitable model) alone.
ACKNOWLEDGMENT
This research was carried out under the financial support from Walailak University.
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1School of Engineering and Resources, Walailak University, Nakhon Si Thammarat, Thailand. 2Faculty of Science Technology and Agriculture, Yala Rajabhat University, Yala, Thailand.
3Biomass and Oil-Palm Excellence Center, Walailak University, Nakhon Si Thammarat, Thailand.
Abstract. This paper attempts to address on how to improve the application of Gompertz’s approach. The approach is used to describe and represent accumulative biogas (or bio methane / bio hydrogen) evolution curves (ABE curves) obtained from batch anaerobic co-digestion as frequently used in biochemical methane/hydrogen potential (BMP/BHP)
experiments. The authors proposed four types of ABE curves typically encountered in practice based on the substrate complexity. Type I is shown up when the substrate can be represented by single entity. Type II-VI is found when dealing with complex substrates or multiple substrates. A Gompertz two-substrate model (GTS model) was developed based on a corrected form of Gompertz equations and a preference (or switching) function. The resulting equation is more versatile than the original Gompertz equation and can represent most of typical ABE curves very well. Its parameters are intuitive, easy to interpret and give meaningful description of ABE curves. The authors recommended that, for batch anaerobic co-digestion, GTS model should be used instead of conventional modified Gompertz equation, particularly when ABE curves exhibit non-smooth characteristics due to complex microbial growth and substrate consumption patterns.
The Gompertz function, is a type of mathematical model for a time series and is named after Benjamin
Gompertz. The Gompertz model is well known and widely used in many aspects of biology. Originally, it has been
frequently used to describe the growth of animals and plants, as well as the number or volume of bacteria and cancer
cells [4]. In the context of anaerobic digestion, Gompertz function particularly, its modified form is widely used to
represent the accumulative biogas data [2]. The main reasons for these are that its parameters can be interpreted
easily, and the non-linear regression can be used to fit the model to experimental data in a straightforward manner.
Furthermore, the fitting its normally very satisfactory for single anaerobic digestion. Recently, AD co-digestion has been found as an effective mean to increase the biogas yield and it has appeared
in large amount in the literature. To represent and describe the accumulative biogas data, modified Gompertz model
is used most often. It is also very helpful in determining the biochemical methane and hydrogen potential by
removing subjective judgment regarding the ultimate biogas that could be obtained for specific set of conditions.
However, the accumulative biogas data obtained from AD co-digestion often too complex for Gompertz-type and
Schnute models to represent the data sets satisfactorily. This problem occurs for these models because the single
substrate assumption is shared by all models of this type. For example, in Fig. 1 we show a set of AD co-digestion
data of chicken manure, Thai noodle wastewater and rice husk. If we use Gompertz or Schnute model to fit this set
of data by trying to fit the initial period, the middle period will be off. Conversely, if we try to fit the data in
intermediate region, the initial period will be off as show in Fig. 1.
22
FIGURE 1. Failure of Gompertz and Schnute equations to represent the ABE curve often obtained from co-digestion batch experiments
Classification of Batch Anaerobic (Co-) digestion curves
Model development in this article is based on the accumulative biogas evolution (ABE) curves as shown in Fig.
2. By observing large amount of ABE curves in the literature. ABE curves (bio-methane and bio-hydrogen) can be
groups into four types based on the curve morphology and number of substrates grouping. The background behind
the different types may not be described uniquely. However, here we will describe their differences as attributed by
the distribution of substrates as available to the main groups of microorganisms. Here we propose that there are
more than two classes of substrate having different degree of digesting difficulty and microbial specificity. In the light of substrate digestibility, we describe four hypothetical types of ABE curves as follow.
Type I: Single substrate which is consumed by single group of microorganisms. Typically, these curves can be
represented well with Monod kinetics and Gompertz model. Most biogas data can be represented well with these
models.
Type II: Multiple substrates consumed in parallel or sequentially by one or multiple groups of microorganisms.
Type III: Multiple substrates but they can be simplified by three categories: easily degradable, slowly degradable
and intermediates.
Type IV: Multiple substrates with complex chain of consumption by groups of microorganisms.
FIGURE 2. types of accumulative biogas evolution
Two approaches for describing biogas data are popular among researchers, namely: Gompertz and Monod
approaches. The first approach postulates that the specific growth rate, µ is a function of time whereas the other
relates µ to the substrate concentration and other physical and chemical factors such as pH and the presence of
inhibitors. Monod approach is more fundamental and more flexible and widely used for modeling and simulation of anaerobic digestion process as well as many other fermentation processes. However, Gompertz model, particularly
in the modified form, has become popular for representing biogas data from batch or BMP (biochemical methane
potential) experiments because of its simple interpretation and easy parameter estimation. More importantly, it
generally fit the biogas data very well, presumably most of data fall into Type I and type II.
In this article, the authors attempt to develop a flexible and robust model by extending the conventional
Gompertz model to cover ABE curve of type I, II and III, so that the AD co-digestion data can be described
sufficiently and effectively. The resulting two-substrate model will cover most cases in normal co-digestion
experiments.
MODEL DEVELOPMENT
Jijai and Siripatana used Schnute postulation and rewrote the specific biogas production rate as a function of biomass and biogas generated as follow.
23
( )dP'/ dt P', d /dt=-= + (1)
where P´ = P + is the total accumulative biogas generated , is the amount of biogas produced by active biomass before the experiment starts and P is the observed biogas after the AD process starts. µ is specific growth rate of micro-organisms. α and β are parameters of Schnute kinetics.
Integrating Eq. (1), we obtain
( ) ( )1/ 1/' ' t / t
0P P ' P P e e 1 −
= − = − − −
()
Where γ=βµ0/(α+βµ0), µ0 is the initial specific growth rate and where P∞ is the final (t→∞) biogas accumulated.
In Eq. (1) if we set 0 = , Gompertz equation is obtained. There are three forms of Gompertz equation in use,
namely: original form modified form and corrected modified [9]
( ) ( )( )0P P exp / exp t= − − ()
( )( )( )( )mP P exp exp R e / P t 1 = − − + ()
( ) ( ) ( )( )( )( )( )' ' '
0 0 m 0P P / P P exp exp R e / P P t 1 + + = − + − + ()
In the Gompertz two-substrate model, we postulate that the specific growth rate of microbes consuming (µ) can
be represented by the following time function.
( )e st t
e se g t e− −
= + ()
In equation, there are two terms time functions for the specific biogas production rates for easily (subscribe e) and
slowly (subscribe s) digestible substrates respectively. Here α is the corresponding Gompertz’s parameters. And (t)
is the derivative of switching or preference function which describes how the microorganisms switch from one
substrate to another.
The solution of the model is as follows:
( ) ( )' ' ' ' '
e s e e0 e e s0 sP P P P P g(t) P P P = + = + + − + ()
Where g(t) is a chosen switching/preference function and
' ' ' ' ' '
0 e e e0 s s s0P P P ,P P P ,P P P= + = + = + ()
Here P´, and are the total accumulated biogas that contributed by easily and slowly digestible substrates at
time (t) respectively. and are hypothetical biogas generated from easily and slowly digestible substrates
before starting the batch experiment.
( )( )( )( ) ( )( )( )( )' '
e me e e s ms s sexp exp R e / P t 1 , exp exp R e / P t 1 = − − + = − − + ()
Where θ and Rm are fractional conversions and biomethane/biogas production rate for the corresponding
degradable substrate respectively.
In this article, g(t) was proposed as follows and its graphical representation is depicted in Fig. 3.
( ) ( ) ( )( ) ( )( )1
sg t 1/ tan t / 2−= − + ()
This means
( ) ( ) ( )( ) ( )( ) ( )( )( )( )s2t1 2
s s0 sg t 1/ tan t / 2 e / t 1−−= − + + − + ()
where αs = Rmse/(P∞-Pe∞) and preference gain (κ) which describe how the presence of first substrate was an effect
on the consumption rate of the second one.
As we can see, (t) is more complex than g(t) because it changes with time. However, if κ>1 general the second
term of Eq. (13) is small in comparison to the first term and thus (t) ≈ g(t) in most cases for co-digestion data.
Higher κ is associated with a higher preference for the first substrate while lower κ means less relative preference.
That is in the latter case, the consumption of the first and the second substrate is relative independent. The behavior
of g can be visualize as shown in Fig. 3.
24
FIGURE 3. Graphical representation of g
Seeking a suitable function for g(t) is tricky. Three alternatives are chosen for the following development:
Model I: set g(t) = 1, this is equivalent to independent substrate consumption and biogas production from two
sources. In this case the solution of GTS model is
( ) ( )' ' ' ' '
e s e e0 e e s0 sP P P P P P P P = + = + + − + ()
Model II: The full forms of Eq. (7) and (11) are used for curve fitting.
Model III: It was observed that model II contains both the switching time or τs (plus preference gain, κ) and the
Gompertz’s lag-time λs both parameters have similar function - characterizing the delay response. However, it is
more flexible to use the combination of τs, κ and set λs = 0. We call this “Model III” which is essentially a subset of
model II.
In the following section we will illustrate the power of Gompertz two-substrate models in characterizing ABE
data obtained from AD co-digestion experiments. We will also explore three possibilities in choosing preference
functions and draw some recommendation based on our experiences in dealing with data of these kinds.
MATERIAL AND METHOD
In this work, we show three experiments to illustrate that the developed model can fit many data set of difference
type.
1. AD co-digestion of pig manure and food waste at different ratio [2].
2. Thai rice noodle wastewater co-digested with rice husk or rice husk by pre-treatment with potassium
permanganate (KMnO4) and difference type of manure [16].
3. Palm Oil Mill Effluent (POME) and Rubber Latex Effluent (LTE) co-digested with sludge from palm oil mill [17].
Experimental set-up/design
All digesters in the experiment have a total working-volume of 400 ml. The experiments were conducted at room
temperature (28-30 ºC) until batch completion. The BMP test was conducted using the method of [5]. All
experiments were duplicated/triplicated. Initial pH for all digesters was adjusted to 6.8-7.2 by addition of NaOH.
The digester was flushed with nitrogen gas before sealing. It was sealed with rubber plug and covered with aluminium cap. The biogas production was measured daily by water displacement method as used by other authors
[3], [8] and [13]. The methane content was measured using gas chromatograph (GC-8A Shimadzu). The
experimental setup is shown in Fig. 4.
FIGURE 4. Schematic view of the experimental set-up
25
In the first experiment set, pig manure (M) were co-digested with food waste (W) at different mixing ratios as
shown in Table 1, column 2. In column 3, Thai rice noodle wastewater (TRW 200 mL) and different kinds of
manures (C: cow manure, Ch: chicken manure and Q: quil manure) (10 g of manure added) were co-digested with
rice husk which was pretreated with potassium permanganate (P) or without any pretreatment (NP). And in the third
experiment, we co-digest POME with different ratios of rubber latex effluents (LTE). The mass ratio was shown in Table 1, column 4. In these experiments 160 mL of active AD sludge from a palm-oil-mill AD digester was used.
The digesters used in these experiments were operated in batch mode.
TABLE 1. Experimental design of this study
Digester M: W Ratio Manure: Rice husk ratio POME: LTE
1 0:100 C:P 100:0 2 25:75 Q:P 80:20
3 50:50 Ch:P 60:40
4 75:25 C:NP 40:60
5 100:0 Q:NP 20:80
6 - Ch:NP 0:100
All analytical procedures were performed in accordance with standard methods for the examination of water and
wastewater APHA [14]. The biochemical methane potential was calculated by maximum cumulative methane
divided by gVSadded and maximum cumulative methane divided by gCODremoved [4].
RESULTS AND DISCUSSION
TABLE 2. Characteristic of M were co-digest with W [2].
Digester pH Alkalinity (mg/L
asCaCO3)
VFA (mg/L
asCH3COOH) VFA/ALK
COD
(mg/L)
TKN
(mg/L) before after
1 6.8 6.2 1,345 126 0.094 9,570 543
2 7.2 6.0 1,500 194 0.130 14,940 888
3 7.5 5.9 2,500 182 0.073 20,310 1,233
4 7.7 5.9 2,245 271 0.120 25,680 1,578
5 7.8 5.8 3,129 395 0.130 31,050 1,923
TABLE 3. Characteristics of TRW and different kinds of manures were co-digested with P or NP [16].
Digester pH
Alkalinity
(mg/L
asCaCO3)
VFA
(mg/L
asCH3COOH)
VFA/ALK COD
(mg/L)
VS
(mg/L)
before after before after before after before after
Fig 5 show the biogas accumulation with time for modified Gompertz kinetic models. The results showed that the model fitted the experimental data well. However, the experiments were setup the find the best digestion ratio
26
between pig manure (M) and food waste (W). We chose one set of experimental data from [2]. The experimental conditions and the best-estimated parameters for GTS models for all three variances are tabulated in Table 5. We chose this set of data because it clearly represented four ABE type. For these experimental conditions, less than 1000 mL of methane was obtained for all experiments except for 75M:25W where the final value was about 2600 mL after 25 days of digestion. By visual judgment, ABE curves in the set of experiments fell into type I or II (50M:50W, 100M:0W), type III (0M:100W, 25M:75W) and type IV (75M:25W).
The results fitted very well for 50M:50W and 100M:0W as we can expect for ABE curves of type I and II. It
should be noted that the distinction between type I and II are not clear-cut particularly when the batch performed
poorly (like 100M:0W batch). Type II ABE curves are characterized by only one plateau (or no plateau at all), but
the conventional Gompertz equation cannot fit the data well for the whole regions. If we try to fit the initial and final
regions of the ABE curves, the middle region will be off and vice versa. Referred to Fig. 5(a), we could not tell
whether this batch was of type I or II but these two curves fitted the modified Gompertz well as shown in Table. 5.
For Type-III ABE data (0M:100W, 25M:75W), all variances of GTS models fitted the data very well (the
correlation coefficients, R2 > 0.96). The goodness of fit of GTS model II and III for these data were excellent (R2 ≥
0.98). GTS model II showed no superiority over model III so that λs was not needed or it was redundant with
parameters κ and τs. However, a pair of κ and τs is more flexible and superior over λs while retaining interpretative
simplicity as τs. So, it is preferable for representing the co-digestion data.
(a) (b)
(c) (d)
FIGURE 5. Biogas accumulation for (a) Modified Gompertz model, (b) GTS model I, (c) GTS model II and (d) GTS model III
TABLE 5. Summarized description of the Gompertz models, parameters and the best-fit parameter (R2)
Model Parameter Different pig manure to food waste ratio
0:100 25:75 50:50 75:25 100:0
Modified
Gompertz
equation
P∞ 1,157.35 923.15 817.29 2,637.02 517.93
Rm 133.50 83.03 479.31 311.00 35.91
λ 2.5755 -1.7200 1.0383 4.5693 1.4932
R2 0.9809 0.8915 0.9954 0.9726 0.9896
Gompertz two
substrate
(Model I: g(t)=1)
P∞ 1,221.45 1,022.31 824.80 2,531.27 531.23
Pe∞ 430.55 575.32 720.13 350.23 81.22
Rms 50.51 28.73 17.93 432.27 29.55
Rme 1,831.51 500.79 556.14 265.23 105.97
λe 1.4745 1.0621 1.1384 0.9590 3.2807
λs 5.0611 4.9495 1.3337 6.7385 2.7411
R2 0.9966 0.9911 0.9988 0.9852 0.9952
Gompertz two
substrate
(Model II: λs ≠ 0)
P∞ 1,222.65 1,034.70 846.03 2864.83 508.67
Pe∞ 178.44 549.74 605.11 386.92 230.84
Rms 61.38 404.05 193.49 131.89 41.42
27
Rme 50.46 883.51 579.27 172.18 54.17
κ 5.3161 0.2198 0.1780 3.1444 0.3005
λe 0.2008 1.4123 1.0807 0.7594 2.9331
λs -2.7296 3.5857 1.8236 -2.0171 0.6637
tr 6.14 12.86 2.00 8.2724 12.9250
R2 0.9967 0.9962 0.9956 0.9947 0.9861
Gompertz two
substrate
(Model III: λs = 0)
P∞ 1,205.12 1,055.25 830.25 2,753.60 565.25
Pe∞ 241.98 513.80 571.98 425.07 76.62
Rms 70.19 112.89 114.69 158.51 26.91
Rme 76.84 1,109.97 703.80 128.12 126.37
κ 5.3161 0.1804 0.9307 2.7103 0.3333
λe 1.0050 1.5768 1.3481 0.4850 3.3069
tr 6.19 12.46 2.82 8.54 4.77
R2 0.9966 0.9933 0.9992 0.9950 0.9962
ABE curves for TRW and different kinds of manures were co-digested with P or NP
For the experiment of AD co-digestion of TRW with rice husk and difference type of manure, GTS model III
goodness-of-fit for these data were excellent and the correlation coefficients (R2) were greater than 0.97 similar to
that of as co-digestion of M and W.
FIGURE 6. Biogas accumulation for GTS model
TABLE 6. Summarized description of the Gompertz models, parameters and the best-fit parameter (R2)
ABE curves for AD co-digestion of sludge from palm oil mill with POME and LTE
FIGURE 7. Biogas accumulation for GTS model
For the experiment of AD co-digestion of POME and LTE with sludge, when fitted GTS model III to these data,
the goodness-of-fit were excellent similar to the first and second experiments and the correlation coefficients (R2)
were greater than 0.98.
The effect of difference parameter of the GTS model
In Fig. 8 shown that the κ parameter affects the shape of ABE curves. Higher means more distinct preference.
Here Rms is biomethane/biogas production rate for slowly degradable substrate (SD). And s is time-lag for SD
substrate consumption.
(a)
(b)
29
(c)
FIGURE 8. The effects of parameters , Rms and s on shape of model prediction: (a) (b) Rms and (c) s
Figure 9. Flowchart guideline for fit the GTS model
Fitting GTS model to co-digestion data is quite tricky in order to obtain 9 parameters correctly and meaningfully.
So, we should start by keeping some easily-determined parameters (normally the fraction of slowly degradable
substrate, P∞) constant, then allowing least-square fitting software to search for the rest of the best-fit parameters.
Otherwise, although the software could find the best-fit parameters with very high the correlation coefficients (R2)
but the parameters would not be meaningful as expected. In the article, we used qtiplot program for fitting the gompertz two substrate model, of which the flow chart
shows some guideline for the users. When you know some parameter, you can fix these parameters such as P∞ and
Pe∞, generally for LTE and POME, Pe∞ was about 15 – 20% of Ps∞ for this example data.
TABLE 7. Summarized description of the Gompertz two-substrate model, parameters and the best-fit parameter (R2)
Traditional Gompertz equation is not optimal for general use in representing the co-digestion data because of the
presence of substrates having different difficulty in degradation for micro-organisms involved. GTS models
developed in the work provides a better solution for co-digestion problems. The proposed models have three variants
based on switching or preference function. It was found that GTS model III provided very good representation of co-
digestion. It replaces time-lag (λs) in modified Gompertz equation for slowly degradable substrate by
switching/preference function (κ and τs). The model is very flexible and could represent co-digestion ABE curves
very well. All parameters can be interpreted in a simple and direct way. However, all Gompertz-type models
(including GTS models) do not directly provide design parameters and thus they are not very good for extending
their applications to continuous systems and to include other physico-chemical factors such as temperature, pH,
inhibitors etc. If ones need the design parameters and a more flexible approach, Monod-type models are
30
recommended. However, GTS models are excellent for compressing ABE data into the form of simple equation and
small number of parameters. It will be very useful for determination of BMP and SMA as well as a book keeping of
biogas data collection for future uses.
ACKNOWLEDGMENTS
The authors would like to thanks Walailak University for funding this research.
REFERENCES
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Chicken Manure,” Energy Procedia, vol. 138, pp. 386–392, 2017.
[3] S. Jijai, G. Srisuwan, S. O-Thong, N. Ismail, and C. Siripatana, “Effect of Substrates and Granules/Inocula Sizes on Biochemical Methane
Potential (BMP) and Methane Kinetics,” Iranica Journal of Energy and Environment, vol. 7, pp. 94–101, 2016.
[4] N. Kyurkchiev and A. Iliev, Extension of Gompertz-type Equation in Modern Science: 240 Anniversary of the birth of B. Gompertz. 2018.
[5] W. F. Owen, D. C. Stuckey, J. B. Healy, L. Y. Young, and P. L. McCarty, “Bioassay for monitoring biochemical methane potential and
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[6] N. Paepatung, A. Nopharatana, and W. Songkasiri, “Bio-methane potential of biological solid materials and agricultural wastes,” Asian
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[7] T. Rachadaporn, H. Thongpan, N. Rakmak, and C. Siripatana, “Modeling of anaerobic co-digestion of pig manure and domestic organic
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[8] A. Raj, S. Vinaykumar, H. Manjunath, A. Srinidhi, and J. Patil, “Biomethanation of Water Hyacinth, Poultry Litter, Cow Manure and Primary Sludge: A Comparative Analysis,” Research Journal of Chemical Sciences, Vol. 1, Issue 7, 2011, pp 22-26, ISSN 2231-606X (IF:
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[11] C. Siripatana, S. Jijai, and P. Kongjan, “Analysis and extension of Gompertz-type and Monod-type equations for estimation of design
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[12] C. Siripatana, S. Jijai, S. O-Thong, and N. Ismail, “Modeling of Biomethane Production from Agro-Industrial Wastewaters with Constant
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[13] K. M. C. Tjørve and E. Tjørve, “The use of Gompertz models in growth analyses, and new Gompertz-model approach: An addition to the
Abstract. Gas could bypass trapped oil and causing viscous fingering in high permeability zone. Foam has been proposed to minimize gas mobility in enhanced oil recovery technique. Since the surfactant-only foam was reported unstable in challenging reservoir conditions, nanoparticle acts as the additive in surfactant solution to strengthen foam lamellae and enhance foam stability. Hence, the objective of this work is to investigate the effects of hydrophilicity and aggregation of nanoparticles in alpha olefin sulfonate on bulk foam stability. Hydrophilic silicon dioxide, aluminium oxide and titanium dioxide nanoparticles were dispersed in sodium chloride brine and alpha olefin sulfonate surfactant, respectively. The hydrophilicity of nanoparticles in the solutions was determined through contact angle of brine on the
coated glasses. The aggregation of nanoparticles in the solutions was also measured by zeta potential. Foam stability in static condition was determined based on its half-life and justified through microscopic observation on the foam structure and the thickness of foam lamellae inside the glass column. Experimental results revealed that titanium dioxide nanoparticle in alpha olefin sulfonate is the most hydrophilic and aluminium oxide nanoparticle in alpha olefin sulfonate is the most aggregated. Surprisingly, titanium dioxide nanoparticle in alpha olefin sulfonate surfactant yielded the most stable carbon dioxide foam at ambient condition. These findings contributed to the understanding of foam stabilizing mechanisms using ultrafine solid particles by the virtue of nanoparticle’s hydrophilicity and aggregation in alpha olefin sulfonate, an anionic surfactant.
Gas injection is one of the principal enhanced oil recovery (EOR) methods. For a mature oil field, immiscible
gas injection is desirable due to decreased reservoir pressure. However, the viscosity difference between gas and residual oil is remarkable and causing viscous fingering in porous medium. Moreover, accelerated gas mobility at
elevated temperature would bypass trapped oil and breakthrough early at the wellbore, especially in high
permeability zone. To overcome this issue, several approaches were proposed to minimize gas mobility in porous
medium and foam flooding is one of them.
Foam is a two-phase medium consists of gas pockets trapped in liquid lamellae whereby the lamella acts as a
barrier to reduce gas fingering and improve sweep efficiency. Even so, foam stability exhibits adverse effect towards
elevated temperature and salt ions in the brine. The cost implied is a concern when excessive surfactant is required
to generate more stable foam in unfavourable reservoir condition. As a result, foam additives were recommended to
enhance the stability of surfactant-based foam. According to Lai and Dixit [1], an effective foam additive need to
fulfil at least one of the following mechanisms: (1) increase elasticity of foam film, (2) retard liquid drainage in
Proceedings of Applied Mathematics and Applied Science in Engineering International Conference 2018, pp. 31-39,
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32
foam lamellae, (3) decrease gas diffusion across foam lamellae, (4) increase thickness of electrical double layer, and
(5) increase surface and bulk viscosity of foam film.
Recent research on foam stabilization using ultrafine solid particles has evolved into nano-sized particles that
ranged from 1 nm to 100 nm. The stabilizing effect of solid particles is believed to arise from their aggregation
whereby the particles are closely packed at foam film surfaces to prevent coalescence of gas bubbles [2]. The gas
bubble coalescence process is closely associated to two mechanisms listed above, which are retarding liquid
drainage in foam lamellae and decreasing gas diffusion across foam lamellae. For instance, Tang et al. [3] concluded
that smaller particle sizes (20 – 50 nm) yielded greater stabilizing effect on aqueous foam. They discovered that for hydrophobic particles, the gas diffusion process gets dominant when particle size decreases and at the same time, the
liquid drainage process gets insignificant. This positive result draws the interest of stakeholders to investigate further
on the synergy effect of nanoparticles-surfactant generated foam.
Since the synergy effect between nanoparticles and surfactant needs to be considered, nanoparticles adsorption
on surfactant molecules is a decisive factor in bulk foam stabilization. In the context of petroleum engineering,
adsorption is the attraction and holding of a layer of a chemical on the wall of a formation which usually held by
ionic charge or wetting preference [4]. Active nanoparticles are adsorbed at the foam lamellae between the gas-
liquid interface and stabilize foam due to reduction on liquid-liquid interfacial area. In contrast to polymer
molecules, nanoparticles possess greater adsorption energy at the interface and promote more stable foam [5]. There
are three possible mechanisms of liquid film stabilization by solid particles: (1) monolayer of bridging particles, (2) bilayer of close-packed particles, and (3) network of particle aggregates in the lamella [6].
Many published literature stated that the presence of nanoparticles in surfactant enhances foam stability,
however, not every nanoparticle yields extraordinary outcome [5, 7-9]. The characteristics of nanoparticles to be
considered as an effective foam stabilizing agent is still not conclusive. Many previous studies found that
nanoparticles with intermediate hydrophilic surface (θw ≈ 90°) are the best stabilizing agent, yet a dispersing agent is
required to disperse this type of nanoparticles in water. For this reason, it is incomparable to hydrophilic
nanoparticles of the same kind due to the presence of an auxiliary agent in the nanofluids. Furthermore, some recent
studies also claim that the least aggregated nanoparticle in solution is good for foam stabilization [5, 8, 10]. This,
however, contradicts with the fundamental works by Everett [2] who stated that particle aggregation is one of the
foam lamellae stabilizing mechanisms by solid particles. Therefore, the objective of this study is to investigate the
effects of nanoparticle’s hydrophilicity and aggregation in alpha olefin sulfonate surfactant on bulk foam stability.
METHODOLOGY
Materials
Several grams of sodium chloride (NaCl) from Merck is dissolved in distilled water to make brine with 3 wt%
NaCl concentration. It served as the base fluid for all prepared samples. Alpha olefin sulfonate (AOS, Bio-Terge®
AS-40), an anionic (negatively-charged) surfactant with 39% active C14-16 from Stepan Company is used as the
foaming agent. Three different types of hydrophilic nanoparticles namely silicon dioxide (SiO2), aluminium oxide
(Al2O3) and titanium dioxide (TiO2) were used as foam stabilizer. The specifications of these nanoparticles and their
pH values in different solutions are provided in Table 1. Precleaned microscope glass slides were purchased from
HmbG were used as the contact surface. Baronia crude obtained from PETRONAS was used to treat the glasses to
oil-wet. Carbon dioxide gas (CO2) is used to generate foam in the glass column.
TABLE 1. Specification of Hydrophilic Nanoparticles
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33
Particle pHa Not available 4.5 – 5.5 3.5 – 4.5
Average pH in brine 5.05 7.58 5.97
Average pH in AOS 6.82 8.02 5.87 a. Information provided by the Company.
Preparation of Foaming Solution and Nanofluids
Above its critical micelle concentration, AOS was diluted to 5000 ppm with brine as foaming solution.
Nanofluids are made by adding certain mass of nanoparticles in brine to make 0.5 wt% particle concentration (i.e.
SiO2, Al2O3 and TiO2). The same mass of nanoparticles was also added in the foaming solution (i.e. SiO2–AOS,
Al2O3–AOS and TiO2–AOS). Then, the AOS foaming solution and the six nanofluids were sonicated in an
ultrasonic bath (Telsonic) for 30 minutes to achieve fluid’s stability.
Coating of Microscope Glass
Microscope glasses were cut to 2 cm × 2 cm dimension. To make an oil-wet surface, these glasses were soaked
in Baronia crude for several days and then dried in an oven (Thermo Scientific™) at 70°C. After that, these crude-
coated glasses were socked in nanofluids for about 10 minutes without agitation, accordingly, then dried at 70°C to
make a nanofluid-coated layer for contact angle experiment.
Experimental Procedures
Zeta Potential and Contact Angle
The aggregation of nanoparticles in fluids was determined via zeta potential (ζ). An analyzer with electroacoustic
sensor (DT 1202, Dispersion Technology) was operated at ambient condition to determine the electrokinetic
potential in the colloidal dispersions. Particles aggregation occurs due to the attractive or repulsive electrostatic
force between the particles in a dispersion. The aggregation of particles is detected when the zeta potential value is
close to zero or at zero.
Hydrophilicity is the tendency of a particle or a molecule to be wetted or surrounded by water. The
hydrophilicity of nanoparticles is determined via contact angle of brine (θw) using interfacial tension meter with
integrated camera (IFT-700, Vinci Technologies) which operated at ambient condition. Sessile drop method (i.e.
brine surrounded by air) is preferred to measure the contact angle on the coated glasses.
Bulk Foam Study
This study was carried out using a foam analyser, FoamScan® (Teclis). It is equipped with a 35-mm inner
diameter glass tube with four electrodes attached along the tube at equal interval. 50 ml of AOS solution was first
injected into the tube and then the foam is generated by sparging CO2 gas at 100 ml/min, flowing through a 160-
micron pore size glass frit. The foam generation stopped when it reached 150 ml. Then, the foam started to decay
with time. Foamability is the time taken for the foaming solution to reach target foam volume. Meanwhile, bulk
foam stability is commonly determined by its half-life due to measurement reliability [11]. It is defined as the time
taken for the foam to reach half of its original foam volume. Microscopic images of foam were also captured by an
integrated camera throughout the experiment. Then, the foam is discharged when the experiment ends. The
procedures were repeated by replacing the AOS solution with SiO2–AOS, Al2O3–AOS and TiO2–AOS nanofluids,
respectively.
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RESULTS AND DISCUSSION
Aggregation of Nanoparticles in NaCl Brine with and without AOS Surfactant
Fig. 1 presents the aggregation of SiO2, Al2O3 and TiO2 nanoparticles in NaCl brine with and without AOS
surfactant. Based on the results, all nanofluids are dominantly positively-charged because the zeta potential values are
all positive. The SiO2 is the most stably dispersed nanoparticles in both brine and AOS because it yields the highest
zeta potential value, followed by TiO2 and Al2O3 nanoparticles. The average zeta potential values for SiO2, Al2O3 and
TiO2 nanoparticles in brine are 61.02 mV, 44.66 mV and 46.66 mV, respectively. Meanwhile, the average zeta
potential values for SiO2, Al2O3 and TiO2 nanoparticles in AOS are 36.35 mV, 17.42 mV and 28.93 mV, accordingly.
Since the less hydrophilic Al2O3 nanoparticle is not likely to be surrounded by brine, or in other words, to be
dispersed in water (referring to Fig. 2). Consequently, Al2O3 nanoparticle tends to clump together and form bigger
aggregates in the solutions which led to lower zeta potential values.
(a) (b)
FIGURE 1. The zeta potential (ζ) and pH values of SiO2, Al2O3 and TiO2 nanoparticles in (a) NaCl brine and (b) AOS surfactant at ambient condition.
When the concentration of surfactant is above its critical micelle concentration (CMC), the hydrophobic tail of
surfactant molecules sequestrates in the centre while its hydrophilic head contacts with the surrounding water and
form micelles. And, when the positively-charged SiO2, Al2O3 or TiO2 nanoparticles added in the AOS surfactant, the hydrophilic and negatively-charged surfactant head will adsorb on to the nanoparticle’s surface thus create bigger
aggregates in brine. This finding is consistent with previous studies who have examined that the presence of
surfactant in nanofluid yielded lower zeta potential value due to floc formation in surfactant solution [12] and the
adsorption of surfactant on nanoparticle’s surface [13]. On top of that, it is also discovered that the zeta potential
decreased with increasing pH of nanofluids as shown in Fig. 1. High pH condition may favour particle aggregation in
the solutions as the charge density and pH of solutions could affect zeta potential value [14, 15].
Hydrophilicity of Different Nanoparticles in NaCl Brine with and without AOS Surfactant
Table 2 provides the contact angle of brine measured on the SiO2, Al2O3 and TiO2 coated glasses with and
without AOS surfactant. The initial contact angle of brine on the oil-wet glass is 109° at ambient condition. It is
found that TiO2 nanoparticle is the most hydrophilic, followed by SiO2 nanoparticle, and Al2O3 nanoparticle is the
least hydrophilic in both brine and AOS surfactant. The contact angle measured on the SiO2 nanoparticle is 41°,
Al2O3 nanoparticle yields 48°, and TiO2 nanoparticle yields 30°. On the other hand, the contact angle measured on
the SiO2–AOS coated glass is 31°, Al2O3–AOS coated glass yields 45°, and TiO2–AOS coated glass yields 27°. Fig.
2 illustrates the water drop images captured on oil-wet and nanofluid-coated glasses.
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TABLE 2. The contact angle of brine (θw) on SiO2, Al2O3 and TiO2 nanoparticles coated glasses at ambient condition.
Coating on Oil-Wet Glass θw Coating on Oil-Wet Glass θw
SiO2 and NaCl 41° SiO2 and AOS 31° Al2O3 and NaCl 48° Al2O3 and AOS 45°
TiO2 and NaCl 30° TiO2 and AOS 27°
(a) (b)
FIGURE 2. Representative images of water drop on (a) the oil-wet glass and (b) the TiO2–AOS coated glass at ambient condition after 30 minutes.
In the case of nanofluid without AOS, the water contact angle on top of the nanoparticles layer simply signifies
the particle’s hydrophilicity. The positively-charged SiO2 and Al2O3 nanoparticles settling on top of the negatively-
charged crude layer that has already coated on microscope glass. On a different note, the presence of AOS in
respective nanofluids further reduces the water contact angle which indicates a more hydrophilic surface.
Since the coated surface is more hydrophilic when AOS is present in the nanofluids, then charge neutralization is
explanatory. As expected, nanoparticles and AOS were both coated on the crude layer on the glass but competitive
adsorption is speculated in this case. Herein, a possible explanation might be the positively-charged SiO2, Al2O3 or
TiO2 nanoparticles were first to adsorb on the crude layer, then only the AOS surfactant micelles with negatively-
charged heads adsorbed on the nanoparticle’s surface and formed a hydrophilic surface at the most top of the glass. This suggests that the combination of anionic AOS surfactant and positively-charged SiO2, Al2O3 and TiO2
nanoparticles holds stronger hydrophilic property than nanoparticles alone. In accordance with the present result,
Kuang et al. [16] have noted that nanofluids added in anionic surfactant have made the contact surface slightly more
hydrophilic.
Bulk Foam Study
Effect of Different Nanoparticles in Foamability
As presented in Fig. 3, adding SiO2, Al2O3 or TiO2 nanoparticles in AOS surfactant shows insignificance on the
foamability of CO2 foam. The foamability of AOS, SiO2–AOS, Al2O3–AOS and TiO2–AOS foam was 112 seconds,
114 seconds, 112 seconds and 101 seconds, respectively. This finding confirms that surfactant is the dominant
component in the foamability of CO2 foam regardless of the presence of nanoparticles in the AOS surfactant. This
further supports the idea of earlier studies that the presence of nanoparticles in AOS solution would not promote the
foamability of CO2 foam at ambient condition [10, 17]. It may even deteriorate the foamability of CO2 foam due to surfactant adsorption on nanoparticles [18].
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Effect of Different Nanoparticles in Foam Stability
The presence of SiO2, Al2O3 and TiO2 nanoparticles in AOS surfactant enhances bulk foam stability as shown in
Fig. 3. Contrary to expectations, the TiO2 nanoparticle yields the greatest foam stabilizing effect than prevalent SiO2 nanoparticle. The foam half-life for of AOS, SiO2–AOS, Al2O3–AOS and TiO2–AOS was 321 seconds, 361 seconds,
451 seconds and 488 seconds, respectively. Unfortunately, the results show inconclusive finding in terms of
nanoparticle’s aggregation and hydrophilicity. It is noted from the Fig. 3 that the most stable foam has the shortest
foamability time. This finding does not support the previous study by Manan et al. [8] who found that Al2O3
nanoparticle in AOS surfactant could stabilize CO2 foam better than SiO2 nanoparticle, followed by TiO2
nanoparticle, and lastly copper (II) oxide nanoparticle due to their zeta potential values.
FIGURE 3. The foamability and half-life of AOS surfactant, SiO2–AOS, Al2O3–AOS and TiO2–AOS at ambient condition.
Microscopic Observation on Foams
The presence of SiO2 and Al2O3 nanoparticles in foam does not change the shape of bubbles during foam generation and at its half-life but a slightly different case for TiO2 nanoparticle. As provided in Fig. 4, the presence
of SiO2 and Al2O3 nanoparticles in AOS surfactant generated smaller and rounded bubbles. In contrast, the presence
of TiO2 nanoparticle in AOS surfactant created angular bubble shape at time t = 110 s. In fact, rounded and smaller
bubbles were indeed created at the beginning of foamability in the presence of TiO2 nanoparticle. Therefore, it is
suspected that TiO2 nanoparticle drains quickly in the lamellae once the foamability stop due to its particle density.
It can be seen from Fig. 4 that the presence of SiO2 and Al2O3 nanoparticles in AOS surfactant slows down the
liquid drainage rate in CO2 foam by observing the thickness of lamellae throughout the experiment. For instance, at
time t = 150 s, the shape of AOS foam is more angular which indicates a higher rate of liquid drainage. Meanwhile
at the same timestep, SiO2–AOS foam is somewhat in between angular and rounded in shape which means moderate
liquid drainage rate. Next, Al2O3–AOS foam is more rounded and thicker which suggests slower liquid drainage at time t = 150 s. On the contrary, TiO2–AOS foam yielded angular and thinner bubble which speculates that the TiO2
nanoparticle is not effective in delaying liquid drainage rate.
By comparing their respective bubble shapes at time t = 110 s, the bubble shape of Al2O3–AOS foam is fairly
retained which implies that it has the slowest rate of liquid drainage among all and lead to more stable foam. Except
for TiO2–AOS, this microscopic result is in accordance with most of the previous research which demonstrated that
the presence of nanoparticles in foam could slow down liquid drainage rate and bubble coalescence, thus enhancing
CO2 foam stability by increased foam half-life at dry foam regime [5, 7, 9, 10, 18, 19]. However, the result for
TiO2–AOS has not previously been described. Since TiO2 nanoparticles might have drained out of the lamellae, it is
Proceedings of Applied Mathematics and Applied Science in Engineering International Conference 2018, pp. 31-39,
July 2019
37
assumed that the foam (without nanoparticles) is in its steady state when the internal pressure between the bubbles
are equal whereby the gas diffusion and liquid drainage processes are minimal at this stage and led to better foam
stability at dry foam regime.
(a) (b) (c) (d)
FIGURE 4. From the left column to the right are the microscopic foam images of (a) AOS, (b) SiO2–AOS, (c) Al2O3–AOS and (d) TiO2–AOS, respectively. The rate of liquid drainage is determined through the thickness of foam lamellae observed at
ambient condition.
CONCLUSION
The effects of nanoparticle’s hydrophilicity and aggregation in alpha olefin sulfonate surfactant on bulk foam stability were examined in this study. The SiO2 nanoparticle is the most stably dispersed in NaCl brine and AOS
surfactant, followed by TiO2 and Al2O3 nanoparticles. The increase in nanofluid’s pH also favours particle
aggregation in solutions. On the other hand, TiO2 nanoparticle is the most hydrophilic, followed by the SiO2 and
Al2O3 nanoparticles. The presence of SiO2, Al2O3 and TiO2 nanoparticles in AOS surfactant does not enhance
foamability of CO2 foam. It was surprisingly found that the TiO2 nanoparticle yielded the most stable foam,
followed by Al2O3 and SiO2 nanoparticles. The bubble shape of Al2O3–AOS foam was fairly retained which
indicates an effective control on the delay of liquid drainage rate in foam lamellae. Unfortunately, the findings on
the nanoparticle as foam stabilizer are still not conclusive. Therefore, the underlying reasons need to be further
investigated to characterize an effective foam stabilizer by using nanoparticles.
Proceedings of Applied Mathematics and Applied Science in Engineering International Conference 2018, pp. 31-39,
July 2019
38
ACKNOWLEDGEMENTS
This work is funded by Fundamental Research Grant Scheme (FRGS) from the Ministry of Education (MOE)
Malaysia, and Shell–TUD–UTP Collaboration. The authors also thank for the technical support provided by Centre
of Enhanced Oil Recovery (COREOR) in Universiti Teknologi PETRONAS (UTP).
REFERENCES
[1] K. Y. Lai and N. Dixit, “Additives for foams,” in Foams: Theory, Measurement, and Applications, 1st ed. vol.
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[2] D. H. Everett, Basic Principles of Colloid Science. London: The Royal Society of Chemistry, 1988, p. 260.
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2, pp. 494–504, 2017.
[8] M. A. Manan, S. Farad, A. Piroozian, and M. J. A. Esmail, “Effects of nanoparticle types on carbon dioxide
foam flooding in enhanced oil recovery,” Petroleum Science and Technology, vol. 33, no. 12, pp. 1286–1294,
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[11] E. Iglesias, J. Anderez, A. Forgiarini, and J.-L. Salager, “A new method to estimate the stability of short-life
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[14] P. McElfresh, M. Wood, and D. Ector, “Stabilizing nano particle dispersions in high salinity, high temperature
downhole environments,” presented at the SPE International Oilfield Nanotechnology Conference, Noordwijk,
The Netherlands, Jun. 12–14, 2012, Paper SPE-154758-MS.
[15] N. A. Ogolo, “The trapping capacity of nanofluids on migrating fines in sand,” presented at the SPE Annual
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[16] W. Kuang, S. Saraji, and M. Piri, “A systematic experimental investigation on the synergistic effects of aqueous
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[17] B. C. Tan, N. A. M. Akhir, and A. K. Idris, “Investigation on the effect of types of nanoparticles and
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[18] N. Yekeen, A. K. Idris, M. A. Manan, A. M. Samin, A. R. Risal, and T. X. Kun, “Bulk and bubble-scale
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40
Sequence Alignment on Hadoop Computer Cluster
Ade Jamal1, a), Endang Ripmiatin1, b) and Yunus Effendi2, c)
1Informatics Department, Faculty of Science and Technology, University Al-Azhar Indonesia, Jl.Sisingamangaraja,
Jakarta 12110, Indonesia 2Biology Department, Faculty of Science and Technology, University Al-Azhar Indonesia, Jl.Sisingamangaraja,
Abstract. A center of research for bioinformatics has been initiated at our university where faculty members from informatics department and biology department can collaborate doing research. To empower the center, we have done some work in development biological sequence database on top of a distributed file system using Hadoop framework. Due to the next generation sequencing assembly machine, publicly available DNA sequence database such as GenBank governed by the National Center for Biotechnology Information is huge and still grows exponentially. Hence the need for processing computer that can handle big data to perform computation in the bioinformatics field become more and more critical for our bioinformatics research center. The goal is to asses a scalable computer cluster that is affordable in investment cost but still can be expanded as necessary. For this purpose, the Hadoop framework is chosen which is
known as the first publicly available big data platform. This paper will present the similarity searching in the DNA sequence database using sequence alignment in parallel model based on MapReduce computation model from the Hadoop framework. Using only limited computer power resources, some speed up by increasing the number of computers node is proven.
Keywords—bioinformatics; DNA Sequence Alignment; Hadoop Framework; Distributed File System; Map-Reduce
INTRODUCTION
In 2011, we took part in a consortium for research in the vaccine of hepatitis B lead by state-owned medicine
company. This joint research which accompanied by a number of researchers from the prominent research institution in bioscience and bio-molecular in Indonesia is aimed to develop the second generation hepatitis vaccine.
Lesson learned from the joint research is that Indonesia has no central database for molecular biology which collects
and disseminates biological information from bioscience researcher in the country. This fact has been already
National interest because Indonesia as a big country and big nation potentially has huge data of molecular biology
since we have one of the largest biodiversity natural laboratories in our tropical forest and under the sea, in the
biggest palm plantation, the variety of tropical diseases and still more to name it.
After more than seven years, Indonesian bio-molecular researchers still have no nationwide molecular biology
database for collecting and disseminating their work. Undeniable, the researchers will publish their result of
bioscience research in the international database such as provided by provided by National Center for Biotechnology
Information (NCBI) at the National Institutes of Health (NIH) in the USA. One of the reasons is an excessive
computational time required to process the very large data, in this case the huge DNA sequences data on an affordable computer system.
Biological Sequence Database
To meet the necessity of managing and to distribute a rapidly increasing body of knowledge in bio-molecular,
Congers of USA established the National Center for Biotechnology Information (NCBI) [1]. GenBank (the Genetic
Sequence Data Bank) project at NCBI, provides the scientific community with a computer database of DNA and
RNA sequences, is funded from National Institutes of Health(NIH), Department of Defense (DOD), Department of
Energy (DOE) and other US institutions through a contract with the DOE acting on behalf of Los Alamos National Laboratory (LANL) [2].
41
The nowadays primary biological sequences databases (i.e. protein, DNA and RNA sequences) are Genbank
provided by a collaboration of three organizations under International Nucleotide Sequence Database Collaboration
(INSDC). These three institutions are the NCBI at the National Institutes of Health (NIH, USA); the EMBL
Nucleotide Sequence Database provided by the European Bioinformatics Institute (EBI) and the DNA Databank of
Japan (DDBJ) in which these three institutions share and exchange sequence information [3][4]. The collaboration was started in 1982, just two years after the EMBL Data Library was established in Germany. Four years after the
collaboration was established, EMBL disseminated the last printed distribution consisted of 8,823 entries
representing about 8.5 million bases. Ten years after the last printed distribution, in September 1996, EMBL
released reports of 931,582 sequence entries comprising about 609 million nucleotides bases, which still can be
disseminated using CD-ROM [5]. This is about 72 times growth in the number of nucleotide bases. Ten years later
the NCBI released in 2006 more than 50 billion bases, which is more than 80 times growth within ten years.
The size of GenBank data had been doubling about every 1.5 years, and this trend of growth rate remains due to
the enormous growth in data from expressed sequence tags (ESTs) [6]. This exponential growth continues as shown
in Fig. 1 [7]-[19].
FIGURE 1. Exponential Growth of Nucleotide Bases in Genbank
The publicly available Genbank data are stored into multiple files; for release 221 in 2018, there are 2932 files
requiring 841 GB of uncompressed disk storage [19]. Although in term size of files of Genbank is not as big as
others big data, the combination of computation work in bioinformatics fields and the amount of data and its
From its inception of Genbank, sequence database searching has always been an important issue. The scoring
search function of sequence database is sequence similarity which is well known as sequence alignment scoring.
There are three types of sequence alignment algorithms [20], namely:
1. Exhaustive search algorithm which enumerates all possible solution to find the best solution. Thus, the
exhaustive search algorithms are the most effective in term find the best solution but may be very slow in
term of time efficiency. Many traditional sequence alignment methods that using dynamic programming is
based on this exhaustive search method such as the global sequence alignment algorithm of Needleman-Wunsch, and the local sequence alignment algorithm of Smith-Waterman.
2. Heuristic search algorithm uses a heuristic function to reduce the search space. The heuristic algorithm
works well in many cases, although there is no guarantee of the resulting quality. In practice, the heuristic
algorithm gives acceptable results very quickly and as such many practical application for database
searching based on this, i.e., FastA and BLAST.
3. Filter based algorithm which applies a filter to select candidate position in the database where the query
sequence possibly occurs with a high-level similarity.
42
The sequence search program, known as BLAST, was developed at NCBI and is enhanced continually to enable
researchers to compare a new, unknown sequence with more than 100,000 sequences in seconds and to have the
results returned instantly over the network [1]. Study on exhaustive search was also done by many such as back to
1986 [21] who optimized a search of a 500-residue protein sequence against the entire PIR database Ver. 1.0 (1)
(500.000 residues) for vector processing on a Hitachi S810-20 supercomputer. It was carried out in a CPU time of 45 sec. It required 4 min for an exhaustive search of a 1500-base nucleotide sequence against all mammalian
sequences (1.2M bases) in Genbank Ver. 29.0. The superiority of heuristic search algorithm over exhaustive search
in term of time efficiency is apparently such that the FastA and BLAST is de facto biology sequence search engine.
COMPUTER CLUSTER FOR BIOLOGICAL SEQUENCE DATA
The database work mentioned above was done on a Supercomputer [21] or a network of high-end Server such as
reported for Genbank in 1992 using a network of Sun Microsystem 4/690 server [2]. Although many application
software is free or even open-source software, the required hardware is often costly. In this traditional high-performance computing (HPC) applications, it is a common practice to have "high-end processing nodes" with a
large amount of shared memory and "storages nodes" attached by a high-capacity interconnection device. This
scaling "up" approach is not cost effective, since the cost of such machine does not scale linearly. It becomes worst,
since the hardware technology obsoletes very quickly that in four or five years one has to replace with a new more
expensive hardware.
The issue of high-cost investment in computer hardware causes an important obstacle for low budget Indonesian
laboratory. Some state-owned company can afford this investment but very often it has been reported as fail in
return on investment. Hence, the affordable alternative than invest in highly priced computers is preferable.
A study on this has been initiated by uploading the DNA sequence data on Hadoop Distributed File System on a
low-end cluster. A so-called MapReduce computation model is invoked for keyword searching algorithm in
conjunction with Hadoop Distributed File System as both technologies are the main component of Hadoop framework [22]. Recently, we extended the searching algorithm by considering global sequence alignment.
Hadoop Framework
The separation of computing node and storage node creates a bottleneck in the network. As an alternative to
moving around the data, it is more efficient to move processing around to the data; hence the processors and the
storage are co-located. In this type of computing model, one can take the benefit of data locality by running code on
the computing processor directly attached to the block of they need. The architecture of computer cluster which
complies to this model is called a distributed file system. Over this type of clusters a so-called MapReduce programming model, as proposed by Dean and Ghemawat
from Google in [23] is usually invoked. Hadoop itself was developed by Doug Cutting for his Nutch project[24]; i.e.
full-featured text indexing and searching library. Using the Hadoop framework Nutch became more scalable than
any web crawler engine at that time [25].
Hadoop framework consists of two main components, namely Hadoop Distributed File System (HDFS) and
MapReduce distributed computation programming framework. Using these two Hadoop components, we can
decompose a very large data set and do computations in parallel across many commodity servers [26][27]. HDFS is a file system that is designed for run a MapReduce application on a cluster of commodity computers. A
big data set will be divided into smaller (say 64Mbyte) blocks/chunks that are spread among computers nodes in the
cluster via HDFS. These chunks of data input will be read in parallel which provide a much higher throughput. For
data-intensive processing, the number of chunks will be too large to be moved around between nodes in the cluster. Instead of moving the data, Hadoop lets program codes move around. This move-code-to-data concept is more
efficient with respect to communication load because the program codes are orders of magnitude smaller than the
data chunk.
MapReduce is a distributed programming model which is inspired from functional programming model.
MapReduce proceeds large datasets normally in two stages, i.e. map and reduce stage. In the first stage, the map
function is applied over all input records in the large datasets and can be performed in parallel since each functional
application happens independently. The intermediate result of the first stage if required could be read in aggregation
way by the reduce (folding) function. Application programmer just needs to define these two main functions and the
MapReduce framework will execute the actual processing which decomposes the job into a set of map tasks,
shuffle-sort and a set of reduce tasks.
43
In contrary to the more common relational tables, MapReduce uses its basic data structure in form of key-value
pairs (k, v). This form of data structure provides the flexibility to tackle semi-structured or even unstructured data
sets. The mapper is operated on every input key-value pair (k1, v1) spread over a number of files (or blocks) to
produce a list of intermediate key-value pairs, namely a list of [(k2, v2)].
map: (k1,v1) → list[(k2,v2)] ()
The reducer is applied to all values corresponding to the same intermediate key (k2, [v2]) to generate a list of output key-values [(k3,v3)].
reduce: (k2, list[v2]) → list[(k3,v3)] ()
Restructure DNA Sequence Genbank Database for Hadoop
NCBI provides GenBank database available for public via ftp in two formats, namely the GenBank Flat File
format available at NCBI’s anonymous FTP server ftp://ftp.ncbi.nih.gov/genbank and ASN.1 format
available at ftp://ftp.ncbi.nih.gov/ncbi-asn1.
GenBank database groups sequence records into various divisions based either on the source taxonomy or the sequencing strategy on which the data is obtained. Some of taxonomic divisions are presented in Table 1. The
number of sequence data files shown increases for each new release.
TABLE 1. GenBank Taxonomic division
Division code Description
Bct Bacteria Inv Invertebrate
Mam Other mammals Pln Plant (inc. Fungi and algae) Pri Primate Phg Phage Rod Rodent Vrl Viruses
Vrt Other vertebrate
44
.FIGURE 2. Sample of Genbank flat i.e. file gbbct1.seq from bacterial division
The name of flat files of Genbank describes itself the content. The first two letters “gb” indicate database name,
i.e. Genbank, the second three letter is the division name given in Table. 1, and the number indicate file number as
counter of amount files in related division. Extension “.seq” means the file stores sequence data. All Genbank flat
file has the same format and consists of two main parts; i.e. header information and sequence entries. Header
information includes the name file, release number, released datum, division description, and number of sequence
entries. The second portion contains sequence entries where separator token “//” put between two successive entries.
Within sequence entry, each line consists of two part, i.e. the first ten (10) columns in line may contain:
• Keyword; if it begins in column 1. Example: REFERENCE, LOCUS, ORIGIN etc.
• Sub-keyword; if the first two columns in line are blank. Example AUTHORS as sub-keyword of
REFERENCE.
• Blank character indicating that this line a continuation of information under keyword or sub-keyword above
it.
• Number ending in column 9 of the line designates the numbering of the actual nucleotide sequence position.
• Two slashes (//) in column 1 and 2 indicating the end of entry.
The second part in position 13 to 80 contains the information associated to its keyword or sub-keyword. These
first and second parts of sequence entry form a key-value pairs (k,v) used in MapReduce data structure. For
instance, the DNA sequence data is obtained after some string processing as the value v of ORIGIN acts as the key.
Sequence Alignment in Hadoop Cluster
This article presents result of exhaustive search based on similarity obtained from sequence alignment. In this
work, the traditional dynamic programming exhaustive technique, namely Needleman-Wunsch method for global
sequence alignment is utilized. The global alignment is chosen above local alignment because the subsequent work,
namely building phylogenetic tree will need the global alignment. Global sequence alignment is usually performed
between two sequences. Hence it is known as pairwise sequence alignment process. In this case, one input sample of
sequence will be aligned against a whole sequence records in the same division database, for instance in the bacterial
FIGURE 3. Multiple pairwise sequence alignment in parallel
We apply multiple pairwise Needleman-Wunch global alignment for similarity searching in the bacterial
division. For this purpose the same database used in the previous work for keyword searching [22] is utilized,
namely DNA data from Genbank. The test was performed using commodity computer with the following specifications: AMD FX-8350 8 Core processor, 16 GB RAM for master server and AMD Phenom II X4 quad-core
processor, 16 GB RAM for five slave node computers. Because of limited computer power resources, for model
testing, only fraction of the data from bacterial division was included by taking only 196 bacterial files. After
reading input files and mapping phase, there 1,307,686 records are found from these 196 files.
The DNA sequence as input sample Escherichia coli DNA for mannosyl transferase, phosphoribosyl-ATP
pyrophosphohydrolase with AB000176 as accession number and Locus. This a short sequence with 241 residues.
Fig. 4 shows the input sample sequence in Fasta format. Before multiple alignment process is started, sequence
records read from Hadoop distributed file systems are filtered against the residue length of the sequence. Only
sequences with residue length no more than 100 residue length differs from input sample, in this test case, only
sequence which has length 141 up to 341 are taken into account in the alignment process.
FIGURE 4. Input sample sequence
Similarity searching of this input sample returned two results with 100% similarity, namely the two identic
sequence data stored in two records with different Locus, namely AB000176 and AB00180 as shown in Fig. 5.
Search test is repeated with a slightly different input sample by mutating the first ten residues, which yields the same
two records with the highest similarity, i.e. 97.52%
46
FIGURE 5. Output similarity searching using sequence alignments
The elapsed computing time for this searching on modest power Hadoop computer cluster is 975 seconds using
computer 5 nodes. Reducing number of computer nodes needed longer elapsed time, namely 1226 and 1676 second,
using 4 nodes and 3 nodes respectively.
47
CONCLUDING REMARKS AND RECOMMENDATION
The result has shown that using Hadoop Framework technology which is inspired by Google search engine
technology it is very promising to handle big data in this case similarity searching of DNA and also protein
sequences using affordable computer system. However, due to limitation of available hardware in term of
specification and number of computer nodes in Hadoop cluster, the wall-clock time consumed for exhaustive
similarity search algorithm is still can be improved a lot.
Further research is recommended in objective to speed up exhaustive search using Hadoop cluster by extend the
node number and optimize the alignment process by invoking fine parallel computation using General Purpose
Graphic Processing Unit (GP-GPU).
ACKNOWLEDGMENTS
The authors would like to thank Direktorat Jendral Pendidikan Tinggi, Kemendikbud, for funding the presented
work through research grant under PTUPT program and LP2M UAI for International Seminar Grant. We are also
grateful to our partner Solusi247 which allow us to run this work on their computer facilities. Special gratitude we
would address to Mr. Solechul Arifin for his support in using HGrid247 library for this work, and to Ms Rusnah
who programmed the multiple sequence alignment module used in this present work.
REFERENCES
[1] Rose Marie Woodsmall and D. A. Benson, ”Information resources at the National Center for Biotechnology
Information” in Proc. Annual Conference of the Special Libraries Association, San Francisco, California, 1992.
[2] C. Burks, M. J.Cinkosky, W. M. Fischer, P. Gilna*, J. E.-D.Hayden, G. M.Keen, et al., “GenBank,” Nucleic
Abstract. Surfactant works as foam-stabilizer and reduces foam coalescence rate; however, the generated surfactant-stabilized foam is short-lived due to surfactant degradation in high salinity and temperature condition as well as surfactant loss due to adsorption on rock solid surfaces. Addition of commonly used nanoparticles such as silicon dioxide (SiO₂) as foam-stabilizers has the potential in improving anionic foam static stability. This study explores the effects of varying SiO₂ nanoparticles concentration and sodium chloride presence in influencing the anionic surfactant, Alpha Olefin Sulfonate (AOS) foamability and foam static stability. The initial stage of the study involves the investigation of AOS adsorption on silica mineral to ensure its capability as potential foaming agent by having negligible surfactant adsorption on rock minerals. AOS adsorption on silica surface was determined by using ultraviolet-visible (UV-Vis)
spectrophotometry. AOS foam static stability was analyzed by measuring the foam height and comparing the results with SiO₂ nanoparticles presence. The results have shown minor AOS adsorption on silica mineral, which strengthens the AOS potential as foaming agent in this study. SiO₂ addition has no significant effect on foamability but enhances AOS-foam static stability at certain SiO₂ concentration. At this specific SiO₂ concentration, SiO₂ particles accumulate at the foam lamellae and enhances AOS-foam stability. Increasing the sodium chloride concentration up to 2 wt% has shown significant improvement on the AOS-SiO₂ foam static stability. There is synergistic effect between sodium chloride ions available in the solution to slow down the liquid foam drainage rate and accumulation of SiO₂ nanoparticles at foam gas-liquid interface in creating stronger foam lamellae, subsequently enhances the foam static stability. The findings from this
research delivered an initial insight on how nanoparticles concentrations and sodium chloride concentrations may influence the AOS-foam stability.
In immiscible gas flooding, foams are introduced to limit carbon dioxide (CO₂) gas mobility issues by offering
an acceptable mobility ratio between the displacing fluid (gas) and the displaced fluid (oil or water), reducing
viscous fingering and gas segregation problems during CO₂ flooding. Besides, foam diverts the fluid flow from
high-permeability region to low-permeability region to enhance the macroscopic sweep efficiency [1]–[3].
Surfactants especially anionic surfactants are conventionally used as foaming agent in CO₂-foam flooding
application due to their ability to improve foam stability by adsorbing onto foam gas-liquid interfaces (lamellae)
consequently contributing to reduction in foam coalescence rate [4]–[7]. However, foams generated by surfactant
are short-lived and eventually collapsed as the foam lamellae becomes thinner due to reversible adsorption of
surfactant molecules from the foam gas-liquid interfaces and foam degradation due to harsh reservoir condition such
as high salinity and high temperature [8]–[11].
50
In recent years, nanoparticles are used as foam-stabilizer in foam experimental studies to enhance the foam
stability generated by surfactants. Foams are stabilized by nanoparticles through particle arrangement at foam
lamellae by forming monolayer bridging particles, a bilayer of close-packed particles or a network of particle
aggregates within foam film [12]–[14]. Besides, nanoparticles adhesion energy at gas-liquid interface is much higher
than surfactant, hence generating longer-lasting foams [15].
Based on previous nanoparticles-stabilized foam stability studies, silicon dioxide (SiO₂) nanoparticles at certain
concentration has notable effect on the foam static stability. Previous study conducted for varying nanoparticles
concentration (0.05 wt% - 5 wt%) claimed that optimum nanoparticles concentration is 1 wt% in presence of 0.3
wt% anionic surfactant, sodium dodecyl sulfonate (SDS). The same study claimed that beyond 1 wt% nanoparticle
concentration, foam stability decreases due to excessive nanoparticle agglomeration [16]. TABLE 1 summarizes
other similar studies and the results of foam static stability (foam half-life) at optimum nanoparticles concentration.
By referring to TABLE 1, most studies centered on silicon dioxide (SiO₂) nanoparticles due to its relatively low
cost compared to other nanoparticles types. Nanoparticles dispersion in surfactant solution enhances foam stability
better compared to surfactant alone. Despite numerous experimental studies conducted, the optimum SiO₂
concentration (0.05 wt% - 1 wt%) to stabilize foams are not yet conclusive, which might be due to effect of surfactant type and different brine concentrations used by different experiments.
The main objective of this study is to investigate whether the selected anionic surfactant properties is a suitable
foaming agent and analyze the influence of SiO₂ nanoparticles concentration and sodium chloride concentration on
the AOS-foam static stability. The results of foam stability by addition of SiO₂ nanoparticles as foam-stabilizer will
be compared to the foam stability results of AOS-only foams. The result of static foam stability act as screening
process to gain early insight on nanoparticles-stabilized foam stability under influence of nanoparticles
concentrations and different sodium chloride concentrations.
TABLE 1. Summary of Silicon Dioxide Nanoparticles-Stabilized Foam Based on Previous Studies
An anionic surfactant, Alpha Olefin Sulfonate (AOS) was used as the foaming agent and acquired from Stepan
Company with 39% purity. AOS was used at fixed concentration of 0.5 wt% for all foam stability experiments
which is above its critical micelle concentration (CMC) [15], [21].
Hydrophilic silica nanoparticles (SiO₂) were used as foam-stabilizing agents which were obtained from
PlasmaChem GmbH with 99.8% purity. The particle size is in the range of 7-14 nm with specific surface area of 200
51
m²/g. Different SiO₂ concentrations (0.005-1.2 wt%) were used in the study to determine the effects of different SiO₂
concentration on nanoparticles-stabilized foam static stability.
Sodium chloride (NaCl) was acquired from Merck & Co., Germany and used at varying concentrations (1, 2, 4, 8
and 10 wt%) to examine the effects of different sodium chloride concentration on nanoparticles-stabilized foam static stability. The stock solutions of 5 wt% AOS, 5 wt% SiO₂ and 12 wt% NaCl were prepared with DI water. All
properties measurements were carried out at 25⁰C.
Silica mineral was retrieved from Bukit Batu Putih, Gopeng, Perak and used to represent sandstone reservoir
rock without significant clay content. By referring to TABLE 2, the silica mineral is made up of 90% silicon
elements obtained via x-ray fluorescence (XRF) technique with specific surface area of 2.73 m²/g based on multi-
point BET result.
TABLE 2. Silica mineral chemical composition based on x-ray fluorescence (XRF) results
Rock Mineral
(Adsorbent) Specific
Surface Area
Mineral Composition
Component Amount
(wt%)
Silica 2.73
Silicon 90.00
Phosphorus 3.31 Calcium 2.59
Aluminum 1.95
Potassium 1.33
Iron 0.64
Titanium 0.13
Copper 0.03
Zinc 0.03
Rubidium 0.02
Experimental Methods
Alpha Olefin Sulfonate Adsorption on Silica Minerals
The surfactant adsorption on silica minerals was determined by contacting a fixed volume of AOS solution with
5 grams of silica. The surfactant solution was mixed with the minerals and rotated in magnetic stirrer (3000 rpm) for
24 hours at 25⁰C. The mixture was filtered using filter paper and centrifuged at 3000 rpm for 30 minutes to separate
the adsorbent from AOS solution. The filtrate was used to analyze its equilibrium concentration by using ultraviolet-
visible (UV-Vis) spectrophotometry. Surfactant adsorption was measured based on the difference between anionic
surfactant concentration in the bulk before and after in contact with the rock sample. Equation (1) was used for
computing the surfactant adsorption density.
Surfactant adsorption density = [(Co-Cе)V]/g (1)
By referring to (1), Co is the initial concentration of surfactant in ppm, Cе is the equilibrium concentration of
surfactant in ppm, V is the volume of solution in contact with the silica mineral in liter and g is the mass of the silica mineral in gram.
Foamability and Foam Static Stability
Fixed AOS concentration (0.5 wt%) was prepared with different brine concentrations (1 wt%, 2 wt%, 4 wt%, 8
wt% and 10 wt%) to conduct foamability and foam static stability experiments without the presence of SiO₂. The
SiO₂-AOS dispersion was prepared by dispersing a certain mass of SiO₂ at different concentrations (0.005 wt%, 0.01
wt%, 1.2 wt%) and AOS (0.5 wt%) into different NaCl concentrations (1 wt% and 2 wt%). 10 ml total solution of
SiO₂-AOS dispersion was prepared in 30 ml glass vials and stirred for 24 hours and followed by one hour of
sonication to obtain well-dispersed nanoparticles. The foam was generated when SiO₂-AOS dispersion came into
52
contact with air by supplying mechanical energy when the glass vial was shaken for 10 minutes [15], [20]. The
foamability was analyzed based on the foam height whereas the foam static stability was based on the foam half-life
(t½). Foam half-life is the time taken to reach half of the foam original height after foam generation which is
complemented by results of normalized foam height as stated in (2).
Normalized foam height = h₂/h₁ ()
By referring to (2), h₂ is the foam height at specific time and h₁ is the foam height at initial time. The foam height was measured based on the distance between the liquid surface and top of the foam. This procedure was repeated
with different SiO₂ concentrations and sodium chloride concentration to examine their effects on foamability and
nanoparticles-stabilized foam static stability.
RESULTS AND DISCUSSION
Anionic surfactant, Alpha Olefin Sulfonate (AOS) is one of potential anionic surfactant to be used for CO₂-foam
flooding application. Experimental activities have been conducted on AOS surfactant to measure and analyze its adsorption on silica mineral, foamability and foam static stability with and without SiO₂ nanoparticles presence. The
experimental results are analyzed and discussed below.
Alpha Olefin Sulfonate Adsorption on Silica Minerals
To analyze the AOS adsorption on silica mineral by using ultraviolet-visible (UV-Vis) spectrophotometry, a
standard calibration curve was plotted according to Beer’s law to analyze the relationship between different
surfactant initial concentration with its corresponding absorption value. The calibration curve and AOS adsorption
result are shown in Fig. 1 and Fig.2 respectively.
FIGURE 1. Alpha Olefin Sulfonate (AOS) standard calibration curve
FIGURE 2. Alpha Olefin Sulfonate (AOS) adsorption on silica minerals in 2 wt% sodium chloride (NaCl) solution
Based on Fig. 1, AOS absorption increases as AOS initial concentration. The calibration curve R² value is
0.9991. By obtaining absorption of different solution from UV-Vis, the AOS equilibrium concentration can be
calculated. The AOS adsorption on silica is shown in Fig. 2. Region I and II are easily identified due to drastic AOS
53
adsorption on silica as the AOS concentration increases. In region I, the lower AOS concentration is adsorbed into
the silica surface because of the electrostatic attraction between surfactant head group with rock surface charges
whereas there is drastic increase in surfactant adsorption density in region II due to interaction between hydrocarbon
chain and surface monomers which resulted in surface colloids, hemi-micelles and admicelles formation. Region III
is identified as the AOS adsorption increases but with lower gradient. Region IV is the plateau region to indicate the maximum limit of AOS adsorption on silica in 2 wt% NaCl. Hence, the maximum adsorption of AOS on silica
mineral in 2 wt% NaCl is 1.57 mg/g. The results are in line with previous surfactant adsorption studies [10], [22].
These AOS adsorption results indicates that AOS has minor surfactant adsorption, subsequently avoiding surfactant
loss due to adsorption on solid surface, hence promising an effective CO₂-foam flooding application.
Foamability and Foam Static Stability of Alpha Olefin Sulfonate without Silicon Dioxide
Nanoparticles
Alpha Olefin Sulfonate (AOS) foamability and foam static stability results without SiO₂ presence as foam-
stabilizers are shown in Fig. 3 and 4. Based on results in Fig. 3, AOS foamability, which is the ability to generate
foam decreases as sodium chloride concentration increases. By referring to Fig. 4, as sodium chloride concentration
increases, foam takes longer time to reduce to half of its initial height. The stability of the foam is improved as NaCl
concentration is increased from 1 wt% to 10 wt%. This result is similar to result reported by [16], [23].
Although AOS foamability is better in 1 wt% NaCl, however the foam half-life is the shortest (16 hours),
whereas the foam half-life is the longest in 10 wt% NaCl (18 hours). The foam has the highest static stability at 10 wt% NaCl, hence at this specific value the concentration is called transition salt concentration [24]. Salts like
sodium chloride are believed to stabilize bubble coalescence by changing the hydrodynamic boundary condition
from mobile to immobile at the transition salt concentration. Due to the change in hydrodynamic boundary
condition, liquid drainage in foam film becomes slower hence the foam stability improves. Another possible
mechanism of foam stability improvement due to sodium chloride presence is Gibbs-Marangoni effect [25], [26].
This effect occurs when salt ions are non-uniformly distributed at the interface between two bubbles, which creates a
tangential stress to prevent liquid film drainage and creates an immobile interface. Hence, the immobile interface
will inhibit the bubble coalescence and enhance foam stability.
FIGURE 3. Foamability of Alpha Olefin Sulfonate without presence of silicon dioxide nanoparticles in different sodium chloride (NaCl) concentrations: (a) 1 wt% NaCl (b) 2 wt% NaCl (c) 4 wt% NaCl, (d) 8 wt% NaCl and (e) 10 wt% NaCl
FIGURE 4. Relative foam height (foam static stability) of Alpha Olefin Sulfonate without presence of silicon dioxide nanoparticles in different sodium chloride (NaCl) concentrations
(a) (b) (d) (c) (e)
54
Foamability and Foam Static Stability of Alpha Olefin Sulfonate with Addition of Silicon
Dioxide Nanoparticles
Effects of Silicon Dioxide Nanoparticles Concentration
Foamability and foam half-life tests for AOS solution with SiO₂ presence were conducted and examined by
using fixed AOS concentration with 0.005, 0.01, 0.05, 0.1, 0.2, 0.3, 0.4, 0.5, 0.6, 0.7, 0.8, 0.9, 1.0, 1.1 and 1.2 wt%
SiO₂ in 1 wt% NaCl and the results are shown in Fig. 5, 6 and 7. By observing AOS foamability results in Fig. 5 and
analyzing foam relative height in Fig. 7, the addition of SiO₂ nanoparticles as foam-stabilizer has no significant effect on foamability but a notable effect on foam static stability. The longest foam half-life is 20 hours at 0.7 wt%
SiO₂, which is the optimum SiO₂ concentration for generating stable foam in 1 wt% NaCl. It is suggested that
addition of SiO₂ as foam-stabilizer at certain concentration, which is at moderate concentration may create stable
foam by slowing down the drainage of thin aqueous film due to SiO₂ particle adsorption and accumulation at foam
gas-liquid interface and creates thicker foam lamellae [12], [13], [20], [27]. However, at relatively low SiO₂
concentration (0.005 to 0.3 wt%), foam static stability is not improved by SiO₂ addition as the foam half-lives are
shorter compared to AOS-only foam. But beyond 0.3 wt% SiO₂, the foam static stability has significant increase up
to 0.7 wt% SiO₂. The shortest foam half-life is 6 hours at 1.2 wt% SiO₂, where the foam is less stable compared to
AOS-foam only. The decrease in foam static stability as SiO₂ concentration increases beyond 0.7 wt% might be due
to particle excessive nanoparticles agglomeration at the foam interface. At high SiO₂ concentration, SiO₂ clumped
together to form bigger sized nanoparticles which will cause gas-liquid foam coarsening or better known as Ostwald
ripening. This process occurs when larger foam bubbles consume adjacent smaller foam bubbles due to pressure difference caused by Young-Laplace effect [28], [29]. Hence, it is not recommended to use high concentrations of
SiO₂ to enhance foam static stability.
FIGURE 5. Foamability of Alpha Olefin Sulfonate at different silicon dioxide nanoparticles concentrations in 1 wt% sodium chloride
FIGURE 6. Foamability of Alpha Olefin Sulfonate at different silicon dioxide nanoparticles concentrations in 2 wt% sodium chloride
55
FIGURE 7. Relative foam height (foam static stability) of Alpha Olefin Sulfonate with presence of silicon dioxide nanoparticles in 1 wt% sodium chloride
Effects of Sodium Chloride Concentration
Similar experiment was conducted to examine the effects of different sodium chloride concentration on AOS-
SiO₂ foamability and foam half-life. The result of AOS foamability is illustrated in Fig. 6 and the foam relative
height in 2 wt% NaCl is depicted in Fig. 8. The result has shown that the AOS-SiO₂ foam in 2 wt% NaCl is the most
stable at 0.6 wt% SiO₂ with longest foam half-life for 26 hours. By comparing 0.2 wt% SiO₂ in 2 wt% NaCl with 0.2
wt% SiO₂ in 1 wt% NaCl, the AOS-SiO₂ foam has longer half-life in higher NaCl concentration. This shows that
increase in NaCl concentration can enhance foam static stability even at low concentration of SiO₂ nanoparticles. By
increasing SiO₂ concentration, foam static stability is enhanced up to certain SiO₂ concentration before the foam
stability decreases. AOS-SiO₂ foam half-lives in 2 wt% NaCl are still longer compared to AOS-SiO₂ foam half-lives in 1 wt% NaCl. This is because as sodium chloride concentration increases, more sodium chloride ions are available
in the solution to distribute non-uniformly at the interface between two bubbles to slow the liquid foam drainage rate
by creating an immobile interface [25], [26]. The immobile interface creates slower foam bubbles coalescence;
hence the foam becomes more stable in higher sodium chloride concentration.
FIGURE 8. Relative foam height (foam static stability) of Alpha Olefin Sulfonate with presence of silicon dioxide nanoparticles in 2 wt% sodium chloride
CONCLUSIONS
This study founded that the addition of SiO₂ nanoparticles as foam-stabilizer up to certain concentration can
improve the AOS- SiO₂ foam static stability. The study has shown that increase in sodium chloride concentration up
to 2 wt% helps in enhancing AOS-foam static stability even at lower SiO₂ concentration. This is because at higher
sodium chloride concentration, the AOS-SiO₂ foam is more stable compared to AOS-only foam due to synergistic
process between salt ions in slowing down the liquid foam drainage rate and accumulation of SiO₂ nanoparticles at foam gas-liquid interface to create thicker and stronger foam lamellae.
56
ACKNOWLEDGMENTS
The authors would like to thank Institute of Hydrocarbon Recovery, Universiti Teknologi PETRONAS for
providing the necessary laboratory equipment and supporting this research through Yayasan UTP Fundamental
Research Grant (YUTP-FRG).
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58
Optimization of the Enzymatic Saccharification
Process Condition of the Enzymatic Pretreated
Sawdust
Shah Samiur Rashid1, a)
, Amani M. Hashabra1, Essam A. Makky
1, Dr. Aizi
Nor Mazila Binti Ramli1, Jalal K C A
2, Shaheen M. Sarkar
3
1Faculty of Industrial Sciences & Technology, University Malaysia Pahang, Gambang, Pahang, Malaysia 2Kulliyyah of Science, International Islamic University Malaysia, Kuantan, Malaysia
3Bernal Institute, Department of Chemical Sciences, University of Limerick, Castletroy, Limerick, Ireland
Abstract. The saccharification of laccase-pretreated sawdust was optimized using one-factor-at-a-time (OFAT) and response surface methodology (RSM). OFAT was used to investigate four (4) important parameters and it showed that the enzyme pretreated sawdust was best saccharified at the following conditions: cellulase concentration of 30 IU/g of sawdust, substrate concentration of 5.0% w/v, 50 °C, saccharification time of 36 h, and pH 5 where higher yield of sugar was obtained. Based on the OFAT result and previous studies three parameters such as saccharification period, pH and temperature were further optimized statistically using FCCCD (face centered central composite design) of the RSM. The ANOVA (Analysis of Variance) results from the RSM study explained significant probability of interaction of the studied parameters on the saccharification conditions (p<0.05). The model F-value (160.56) and p-value (<0.0001) implies significance of the studied RSM model. The
developed model from RSM study was further validated. Therefore, the optimal saccharification condition was obtained using 5% of the laccase-pretreated sawdust, cellulase enzyme concentration of 30 IU/g, pH 5 at 50°C which yielded a maximum reducing sugar of 4.5 mg/ml after 36 h of saccharification.
Saccharification is simply defined as a way of getting smaller units of sugar like glucose from higher
complex molecules such as cellulose. Saccharification is also called hydrolysis due to the involvement of water.
Cellulose is one of the well-known polysaccharides on earth that can be broken down into its primary
building units using chemicals or biological catalysts, enzyme (Sun & Cheng, 2002). However, cellulose-
containing biomass must first be partially degraded to allow hydrolytic enzymes or chemicals to attack the cellulosic polysaccharides and convert them into monosaccharides which can be easily fermented by organisms
Saccharification process can be affected by several internal and/or external factors that may interfere with the
rate of hydrolysis and enzyme action. These factors are: type of substrate, the temperature of the saccharification process, pH of the medium, substrate concentration, enzyme concentration and addition of surfactant (Jagatee et al.,
2015; Pandiyan et al., 2014).
Delignification of sawdust was done using laccase enzyme as a pretreatment agent, in this study, instead of
conventional chemical, physical or biological pretreatment. Fermentable sugar was produced through enzymatic saccharification followed by the enzymatic delignification of the biomass. The optimization of the saccharification
process of the enzyme-pretreated sawdust was studied using OFAT and FCCCD of the RSM. Different process
parameters such as pH, cellulose enzyme concentration, reaction time, and temperature were studied. The laccase pretreated sawdust was subjected to the saccharification process using cellulase enzyme as a hydrolyzing agent. The
optimization study of the saccharification process was first carried out using OFAT studies to examine the effect of
individual parameter on the rate of saccharification.
EXPERIMENTAL
Sawdust was collected from the residues of different wood mills in Pahang, Malaysia. The sample was washed
and dried until a constant weight was reached, after which the sample was milled to 1 mm size. The sawdust was
pretreated with laccase enzyme 51003 from Myceliophthora thermophilia, supplied by Novozymes, Bagsværd,
Denmark. The pretreatment of the sawdust was carried out by the process condition optimized by Amani et al
(2016).
Analytical Methods
Lignin, cellulose, hemicellulose and ash content of sawdust were determined by the sequential fractionation of
sawdust according to the method reported by Datta (1981). Reducing sugar content was assayed using the
Dinitrosalicylic Acid (DNS) method of (Wood et al., 2012). A powder form of cellulose enzyme was dissolved in
de-ionized water (1 IU/µL) to estimate cellulose enzyme activity. Enzyme activity was estimated by using filter
paper assay. One filter paper unit (FPU) was defined as the amount of enzyme that will liberate one micromole of
reducing sugar per minute and the unit was expressed in international units (IU).
Optimization of the Saccharification Process
Saccharification process of the optimized pretreated sawdust with cellulase enzyme was conducted by using
OFAT followed by RSM. Cellulase enzyme concentration, medium pH, reaction duration and temperature were
studied using OFAT method. Based on the result from OFAT the enzymatic saccharification process was optimized
using RSM. Design-Expert Version 6.0.8 was used to design the experimental conditions using FCCCD under RSM.
Two factors (pH and temperature) were studied because of their effect on the process during the OFAT studies. A sawdust concentration of 5% (w/v), agitation rate of 150 rpm and cellulase enzyme concentration of 10 IU/g were
used in the reaction system of 10 mL. The responses were the percentage yield of reducing sugar by sawdust content
and the percentage weight loss and the design of the parameters is shown in the Table 1.
TABLE 1. Design of the parameters for enzymatic saccharification of sawdust in RSM
Factor Name Units Low
Actual
High Actual Low
Coded
High
Coded
A Time hr 12.00 60.00 -1.00 1.00 B pH - 3.00 7.00 -1.00 1.00
C Temperature °C 30.00 60.00 -1.00 1.00
60
RESULTS AND DISCUSSION
Sawdust Characterization
The sawdust constituents were characterized before and after pretreatment with laccase enzyme at optimized
conditions using the method of (Datta, 1981), and the results were shown in Table 2. Lignocellulosic biomass
consists mainly of cellulose and hemicellulose, with an appreciable amount of lignin that forms rigidity to biomass cell along with the sugar bases. Cellulose is higher than that found in Meranti wood sawdust by Rafiqul & Sakinah
(2012) of percentage 41.06. Where water soluble content 5.9% is less than 7.15 % that found by Huang et al. (2015).
Similar results were reported by Ishmael et al. (2016) and Shah et al. (2016) for the pretreated and non-pretreated
OFAT study for Enzymatic Saccharification of Pretreated Sawdust
Effect of cellulase enzyme concentration, medium pH, reaction duration and temperature on saccharification of
the optimized pretreated sawdust was studied using OFAT optimization process. Reducing sugar yield and weight
loss percentages were the responses of process and they were expressed as percentage (%) of reducing sugar yield
per mg of sawdust and percentage of weight loss. The saccharification yield of reducing sugars were calculated
using methods described by (Chen & Dixon, 2007; De Farias Silva et al., 2015).
Enzyme Concentration Effect
Aliquots of cellulase enzyme (5, 10, 20, 30 and 40 IU/g) were used to study the effects on the saccharification
process. The results showed saccharification rate increases with the increasing concentration of the enzyme (Figure 1). The outcome of this study was found to be consistent with previous findings by Phuengjayaem et al (2014) and
Shah et al (2016).
pH Effect
From the results, it was evident that pH is the most important factor that determines enzymatic saccharification
rate of the pretreated sawdust. It was found from the study (Figure 2) that the optimum pH for the saccharification
process was pH 5 and any changes in pH caused a reduction in the responses as proteins are denaturation by gaining
or losing electrons. It is well-known that all enzymes work within a range of pH and most hydrolytic enzymes work
at a pH between 3 and 6 (Phuengjayaem et al., 2014; De la Torre et al.; 2017).
Effect of Reaction time
The saccharification rate increases with time when the enzymes are effectively attached with the biomass but
with the less active enzymes, longer time could have little or no effects on the sugar yield. The results presented in
Figure 3 showed that after 48 h, the rate of sugar production reduced even with the increase in time. Reducing sugar
yield and weight loss were 0.14% (w/w) and 5.8% (w/w) respectively after half day of saccharification but when
prolonged to 24 and 36 h, there was a little increase in the percentages of reducing sugar and weight loss. Previous
61
studies were also reported the similar trends by many researchers (Kalhorinia et al., 2013; Phuengjayaem et al., 2014).
FIGURE 1. Effect of cellulase enzyme concentration on the saccharification of laccase pretreated sawdust
FIGURE 2. Effect of medium pH on the saccharification of laccase pretreated sawdust using process
FIGURE 3. Effect of reaction duration on the saccharification
of laccase pretreated sawdust using
FIGURE 4. Effect of temperature on the saccharification of
laccase pretreated sawdust
Effect of Temperature
From the results shown in Figure 4, the best performance of enzymatic saccharification of the pretreated sawdust was observed at 50°C. Saccharification at temperatures below or above 50 oC showed decreased saccharification
responses. Many previous studies have reported the range of temperature is 40-60 °C for better saccharification of
different agro-industrial natural solid wastes (Sun and Cheng, 2002;Pandiyan et al., 2014; Sakimoto et al., 2017).
Optimization of Enzymatic Saccharification of Pretreated sawdust by RSM
Optimization of the enzymatic saccharification process condition of the laccase pretreated sawdust was studied
statistically using FCCCD of the RSM. Temperature and pH were the varied parameters during the RSM studies
while the responses were the reducing sugar expressed in mg/mL and weight loss expressed in percentage after
saccharification. Due to page limitation all the detailed data of the RSM investigation were not given.
The ANOVA results suggested that the model is significant as the model F-value was 160.56 while the p-value was < 0.0001. The model accuracy was assessed by plotting the experimental and predicted values of weight loss
62
(%) response and the reducing sugar mg/ml response. The results calculated as a mean of the triplicates showed a
coefficient of determination (R^2) of 0.9966 for the weight loss and 0.9875 for reducing sugar. Based on these
values, the model was considered reliable as the R^2 values were close to 1.0 or > 0.75 (Ferreira et al., 2009).
After studying the 3D plots, RSM statistical design and quadratic polynomial equation (data not shown) the
model was validated. A total of 5 sets of data were chosen and tested from the suggested solutions (data not shown)
to validate the predicted model. In summary, it can be concluded that the optimal saccharification conditions obtained from this statistical study was 5% of the laccase-pretreated sawdust, cellulase enzyme concentration of 30
IU/g, pH 5, and a temperature of 50°C which yielded a maximum reducing sugar yield of 4.5 mg/ml after 36 h of
saccharification. Other studies also reported the optimal saccharification condition which is close to the current
findings (Cara et al., 2008; Jeya et al., 2010).
Comparative Investigation of the Optimized Saccharification Condition of Sawdust
Saccharification of the sawdust was investigated under different condition of sawdust such as without enzymatic
pretreatment, subsequent pretreatment & saccharification and separate pretreatment & saccharification of sawdust. It
was found from the study that separate ptretreatment & saccharification of sawdust yielded the best sugar (about 4.5
mg/ml).
ACKNOWLEDGMENTS
The authors are indebted to the Universiti Malaysia Pahang for the financial contribution to this project under
Grant No. RDU1703195.
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(2013). Lignocellulosic biomass to bioethanol, a comprehensive review with a focus on pretreatment.
Renewable and Sustainable Energy Reviews, 27, 77-93.
[3] Jagatee, S., Pradhan, C., Dash, P. K., Sahoo, S., & Mohanty, R. C. (2015). Optimization for saccharification of
sweet potato (Ipomoea batata) flour for enhanced ethanol production. International Journal of Science,
Technology and Management, 4(01), 67-76.
[4] Pandiyan, K., Tiwari, R., Singh, S., Nain, P. K., Rana, S., Arora, A., Singh, S. B., & Nain, L. (2014). Optimization of enzymatic saccharification of alkali pretreated Parthenium sp. using response surface
methodology. Enzyme research, 2014.
[5] Amani M. H., Essam A. M., Shah S. R. (2017). Laccase as bio-pretreatment step of sawdust for ethanol
production: optimization and statistical modeling. FGIC 1st Conference on Governance & Integrity, 2017, 3 – 4
April 2017, Yayasan Pahang, Kuantan, Malaysia
[6] Datta, R. (1981). Energy requirements for lignocellulose pretreatment processes. Process Biochemistry, 16, 16.
[7] Wood, I. P., Elliston, A., Ryden, P., Bancroft, I., Roberts, I. N., & Waldron, K. W. (2012). Rapid quantification
of reducing sugars in biomass hydrolysates: improving the speed and precision of the dinitrosalicylic acid assay. Biomass and Bioenergy, 44, 117-121.
[8] Rafiqul, I., & Sakinah, A. M. (2012). Kinetic studies on acid hydrolysis of Meranti wood sawdust for xylose
production. Chemical Engineering Science, 71, 431-437.
[9] Huang, Y., Wei, X., Zhou, S., Liu, M., Tu, Y., Li, A., Chen, P., Wang, Y., Zhang, X., & Tai, H. (2015). Steam
explosion distinctively enhances biomass enzymatic saccharification of cotton stalks by largely reducing cellulose polymerization degree in G. barbadense and G. hirsutum. Bioresource technology, 181, 224-230.
63
[10] Ishmael et al. (2016). “EFB saccharification,” BioResources 11(2), 5013-5032. Statistical Modeling and Optimization of Enzymatic Pretreatment of Empty Fruit Bunches with Laccase Enzyme. Ukaegbu Chinonso
Ishmael,* a Samiur Rashid Shah,a Jaya Vejayan Palliah,a Mohammed Fazli Farida Asras,a Sharifah Suhaiza
Binti Nik Wan Ahmad,a and Victor Bamidele Ayodele
[11] Shah et al. (2016). “EFB saccharification,” BioResources 11(2), 5138-5154. Optimization of the Enzymatic
Saccharification Process of Empty Fruit Bunch Pretreated with Laccase Enzyme. Samiur Rashid Shah, Ukaegbu
Chinonso Ishmael*, Jaya Vejayan Palliah, Mohammed Fazli Farida Asras, and Sharifah Suhaiza Binti Nik Wan Ahmad
[12] Chen, F., & Dixon, R. A. (2007). Lignin modification improves fermentable sugar yields for biofuel production.
Nature biotechnology, 25(7), 759.
[13] De Farias Silva, C. E., Gois, G. N. S. B., Da Silva, L. M. O., Almeida, R. M. R. G., & De Souza Abud, A. K.
(2015). Citric waste saccharification under different chemical treatments. Acta Scientiarum. Technology, 37(4),
387.
[14] De la Torre, I., Ravelo, M., Segarra, S., Tortajada, M., Santos, V. E., & Ladero, M. (2017). Study on the effects
of several operational variables on the enzymatic batch saccharification of orange solid waste. Bioresource technology, 245, 906-915.
[15] Phuengjayaem, S., Poonsrisawat, A., Petsom, A., & Teeradakorn, S. (2014). Optimization of saccharification
conditions of acid-pretreated sweet sorghum straw using response surface methodology. Journal of Agricultural
Science, 6(9), 120.
[16] Kalhorinia, S., Naseeruddin, S., Yadav, K., Goli, J., & Rao, L. (2013). Optimization of acid and enzymatic saccharification of lignocellulosic substrate Water Hyacinth (Eichhornia crassipes). Indian Streams Research
Journal, 3(9), 1-10.
[17] Sakimoto, K., Kanna, M., & Matsumura, Y. (2017). Kinetic model of cellulose degradation using simultaneous
saccharification and fermentation. Biomass and Bioenergy, 99, 116-121.
[18] Ferreira, S., Duarte, A. P., Ribeiro, M. H., Queiroz, J. A., & Domingues, F. C. (2009). Response surface
optimization of enzymatic hydrolysis of Cistus ladanifer and Cytisus striatus for bioethanol production.
Biochemical Engineering Journal, 45(3), 192-200.
[19] Cara, C., Ruiz, E., Oliva, J. M., Sáez, F., & Castro, E. (2008). Conversion of olive tree biomass into fermentable
sugars by dilute acid pretreatment and enzymatic saccharification. Bioresource technology, 99(6), 1869-1876.
[20] Jeya, M., Moon, H.-J., Kim, S.-H., & Lee, J.-K. (2010). Conversion of woody biomass into fermentable sugars
by cellulase from Agaricus arvensis. Bioresource technology, 101(22), 8742-8749.
64
Implementation Of A Deep Learning Neural Network Model For
Partial Optimization Of Cellulase Enzyme Production Process
Saiful Azada, Shah Samiur Rashid
b*, Jalal K C A
c
aFaculty of Computer Systems and Software Engineering, Universiti Malaysia Pahang,
Gambang, Kuantan 26300, Pahang Darul Makmur, Malaysia bFaculty of Industrial Sciences & Technology, Universiti Malaysia Pahang, Gambang,
Kuantan 26300, Pahang Darul Makmur, Malaysia cKulliyyah of Science, International Islamic University Malaysia, Kuantan, Malaysia
Cellulase enzyme is one of the important industrial enzymes. Achieving higher productivity
using either synthetic or organic medium is a great challenge. Response surface methodology
(RSM) is widely being used for optimizing production process parameters to achieve higher
productivity and it is considered as one of the shortest/efficient routes/methods in this regard.
However it requires a number of set of sequential investigations. Following the successes of
artificial neural network in different areas, a deep learning model based on Artificial Neural
Network was employed for the partial optimization of the production of cellulase enzyme
using palm oil mill effluent (POME) as a basal medium. In this study, eleven (11) parameters namely TSS (total sedimented solid) of POME, cassava powder, wheat powder, table sugar,
Considering abundance and high nutrient values, POME can be used to produce different
sustainable bioconversion products such as organic acid, enzyme etc. (Rashid et al, 2009).
Synthetic culture medium requires various nutrient and minerals in the medium composition during enzyme production (Macris et al, 1989; Krishna, 1999). The most important part of economic bioconversion/biodegradation process is to identify the suitable medium components for higher productivity of enzyme. Cellulase enzyme production may requires several medium constituents such as glucose, yeast extract, peptone, urea, KH2PO4,
(NH4)2SO4, MgSO4, FeSO4, MnSO4, CoCl2, CaCl2, but not all the before said components are
required in the same medium (Niranjane et al, 2007; Martins et al., 2008). Therefore selection process for major medium components is a very important step of bioprocess. Researchers apply different techniques such as OFAT (One-factor-at-a-time) and statistical modelling to optimize the process condition (Ishmael et al, 2016).
OFAT study involves one varied variable and kept other variables constant in the same
investigation. This technique becomes laborious as it requires a number of set of experiments
and moreover it doesn’t explain complete or broader effects of the involved variables of the
process. In addition OFAT even can’t outline combined interactions of the process parameters
(Shah et al, 2016). Therefore, RSM together with OFAT gives a comprehensive result to
identify optimized process parameters. Recently, it was found that artificial intelligence and
evolutionary computing become a dependable option to explain different biological
challenges. Hence, ANN has become a popular choice for solving problems in different
biotechnological applications ranges from chromatographic pattern recognition and
expression profiles to the sequence analysis in proteomics and genomics (Eriola et al, 2015).
In many instances scientists reported about better performance of ANN-based models over
RSM in the predictions of different biological processes. Therefore, in this present study, a
deep learning neural network based model was employed to optimize medium constituents for
cellulase enzyme production.
2. Experimental
In this study, based on the literature review and outcome reported by Rashid et al (2009)
several lab-scale experiments were carried out for deep learning interaction investigation of
the 11 fermentation/biodegradation medium constituents on the productivity of cellulase
enzyme (CMCase, U/ml). The experimental results used for the neuron training of the deep
learning network were presented in the Table 1. The medium constituents of the
fermentation/biodegradation process are TSS (total sedimented solid) of POME, cassava powder, wheat powder, table sugar, cellulose powder, peptone, (NH4)2SO4, KH2PO4, Tween 80, MnSO4.H2O, MgSO4.7H2O.
2.1. Analytical Methods
After 5 days of fermentation/biodegradation with Trichoderma reesei, samples (fermented
broth) were filtered using Whatman no. 1 filter paper and the filtrate was assayed for
endoglucanase activity (Ghose, 1987). The endoglucanase activity was measured using
carboxymethyl cellulose (CMC) as a substrate by carboxymethyl cellulase assay (CMCase)
and the derived unit for CMC assay is CMCase cellulase (U/ml). One CMCase unit is the
concentration of enzyme that can release 0.5 mg of glucose from 0.5 ml of the substrate CMC
in 30 min. TSS was determined according to the standard method of APHA (APHA, 1989).
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Table 1. Experimental results with different medium compositions
Deep learning models enhanced the capacity of the standard artificial neural network to be
used to analyse different data sets (biological or commercial) with high precision of prediction. Dataset presented in Table 1 was used as a training and test data. After this, a set
of OFAT data was prepared for each of the parameters in a certain range (Table 2) to predict
possible optimized value or range by the designed deep learning model. TensorFlow software
Figure 1. OFAT study results of five (5) parameters predicted by DLNN
Deep learning simulated trend suggested that at even without cassava powder, the bioprocess
system can yielded a considerable amount of enzyme. Hence, cassava powder is considered as
a negatively interacted parameter that can be excluded from the medium composition. The
third parameter, wheat flower, found to be investigated further in a range of 0 % - 2.0 % (w/v)
based on the nature of interaction simulated by deep learning algorithm. Sugar is one of the
very important and easily digestible nutrients (Kusum et al, 2018) and it was also evident in
this study to be interacted from 0.0 to 3.0 % (w/v). Cellulose also found to be interacted
between 0.0 to 3.0 % (w/v). In many bioprocess systems, cellulose shows influence on the
production of many bio-products (Furkan and Becer, 2015). It was predicted maximum
production (8.63 CMC U/ml) at 1% (w/v). Therefore, based on the nature of the simulated
investigation it can be fixed at 0.75 % (w/v) or investigated further.
Results of the remaining six (6) parameters were presented below in Figure 2. Three parameters namely peptone, (NH4)2SO4 and KH2PO4 found to be influential around 0.7 %
(w/v), but the last three (3) parameters such as Tween 80, MnSO4.H2O and MgSO4.7H2O could be excluded from the enzyme production medium as they didn’t show any influence on
the predicted study. Based on the simulated results, as peptone, (NH4)2SO4 and KH2PO4 can
be studied further either in-silico or through laboratory experiments within a certain range based on the current findings.
Optimization of the Enzymatic Saccharification Process of Empty Fruit Bunch
Pretreated with Laccase Enzyme. BioResources 11(2), 5138-5154 [13] Eriola B, Abiola E.T. (2015) Modeling and optimization of bioethanol production from
breadfruit starch hydrolyzate vis-a-vis response surface methodology and artificial
neural network. Renewable Energy 74 (2015) 87-94 [14] Kusum L. Manisha S.Satya N. P. Rajender S. S. Sudhir P. S. (2018). An integrated bio-
process for production of functional biomolecules utilizing raw and by-products from
dairy and sugarcane industries. Bioprocess and Biosystems Engineering (2018)
41:1121–1131
[15] Furkan H. I. and Becer C. R. (2015). Lignocellulosic biomass: a sustainable platform
for the production of bio-based chemicals and polymers. Polym. Chem., 2015, 6, 4497-
4559
[16] Hashim, F. S., et. al., “Enzymatic Hydrolysis of Pretreated Fibre Pressed Oil Palm
Frond by using Sacchariseb C6,” IOP Conf. Ser.: Mater. Sci. Eng., 2017.
[17] Marcos, M., García-Cubero, M. T., González-Benito, G., Coca, M., Bolado, S., Lucas,
S., “Improvement of Enzymatic Hydrolysis of Steam-exploded Wheat Straw by
2013, pp. 499-509. [18] Ghose TK (1987) Measurement of cellulase activities. Pure Appl Chem 59:257–268.
[19] APHA (1989) Standard methods for the examination of water and wastewater, 17th
edn.America PublicHealth Association,Washington Arhan Y, Oztuk I, Ciftci T (1996)
Settling and dewatering characteristics of sludge from Baker’s yeast production
wastewater treatment. Water Sci Technol 34:459–467.
[20] Das S., Bhattachary A., Haldar S., Ganguly A., Sai G, Ting Y.P., Chatterjee P.K.
(2015) Optimization of enzymatic saccharification of water hyacinth biomass for bio- ethanol: Comparison between artificial neural network and response surface
methodology. Sustainable Materials and Technologies 3 (2015) 17–28
71
Particle Grain Analysis of Sand Samples from North Malay
Basin
Angga Pratama Herman1, a), Muhammad Luqman Hasan1, b), Noor Ilyana Ismail1, c),
Nasiman Sapari2, d), Mohd Azuwan Maoinser1, e), and Jirapha Skulsangjuntr3, f)
1Department of Petroleum Engineering, Universiti Teknologi PETRONAS, Malaysia. 2Department of Civil and Environmental Engineering, Universiti Teknologi PETRONAS, Malaysia.
Abstract. In this paper we discuss the application of the multi-agent approach to the analysis systems. We also present
the modeling of the land development. We provide the details of the multi-agent simulation modeling platform by
integrating the artificial intelligence together with distributed computations and simulation modeling. In this paper we
present the overview of development and application of the multi-agent approach to the resource conversion processes.
The land development planning problems composed the sample application for the analysis and modeling. We cover the
five classed of processes within the scope of analysis and modeling the multi-agent resource conversion processes. They
include: industrial, technological, logistical, social-economic, and finally the business processes.
Keywords—multi-agent simulation; resource conversion process architecture
INTRODUCTION
Russian and international scientist have made a significant contribution into the development of ideas for modeling of the resource conversion processes. These include N. Buslenko [1], A. Vavilov with B. Fomin [2 3], B. Sovetov [4], A. Pritzker [5], G. Forrester [6-7], A. Sheer [8, 9] and others [10-11].
To proceed, here is what we would mean under the resource conversion process in the scope of our paper, as well as our development in general. This is the process of converting the input resources, required for the process operation, into the output products of such conversion. The discrete resource conversion process is a process, featuring state changes in only the particular moments of the timeline. We also consider the discrete equivalents of the continuous processes [5]. The transformation is achieved by the discrete sampling of the process variables over the timeline. The resource conversion process may be represented in form of a graphical structure. In the general case it would contain the following elements, presented on Figure 1. Among those we mention the inputs and outputs in the beginning and in the end, as well as the start conditions, conversion operations and conversion tools in the middle. The resource condition determines at which point of time the resource conversion process operation begins. It is based on the conversion process state, which is in turn affected by the input and output resources, mechanisms, and the other events of the external environment. Process execution time is calculate at the beginning of the conversion.
ARCHITECTURE OF THE RESOURCE CONVERSION PROCESSES
In general, the resource conversion process consumes the inputs and produces the output, which is modeled by increasing and decreasing of the output and input amounts respectively. The initialization of the launch condition means the consumption of the input resources, and the seizure of the tools, which are engaged into the transformation. When the conversion completes, the value modifications for the input and output resources are committed, and the tools are released for further use by other operations. The following areas of the problem domain of the resource conversion processes are covered:
• estimation of the resource consumption and the dynamics of the tool operation;
• estimation of the overall cost and duration of the processes;
81
• definition of the new designs of the resource conversion processes;
• prognostication of state of the resources and tools in the particular moments;
• enhancement and enrichment of existing resource conversion processes.
Startcondition
Input Output
Tools
Conversion
Figure 1. Resource conversion process
Looking at the different perspectives of the resource use [12], the resource conversion process can be classified as presented on the Figure 2.
Non-deterioratingDeteriorating IndirectDirect
(substantially consumed)
Products Waste
OutputsToolsInputs
(consumed)
Resources
Figure 2. Resource classification by their use types
The consumed resources (inputs) are the resources that are used only once in the process. Depending on their role in the resource transformation process, the consumed resources can be subdivided into direct, which directly represent the part of the end product and form part of it, and indirectly, which are only part of the end product but participate in the resource conversion process.
Tools are not consumed, but they are used during the conversion process. Their amount does not decrease during use. Depending on its potential use, it can be used multiple times in most cases. Depending on whether their potential use decreases over time, the tools can be subdivided into worsening and not worsening.
As a result of the conversion processes, outputs are generated. The outputs can be separated into products and waste.
From a physical perspective, resources can be classified by the following types:
• Material resource that can represent materials, spare parts, product units, hardware;
• information resources (information, documents);
• financial resources;
• energy resources, including all types of energy and fuels;
• work resources. We should also keep in mind that the amount of resources decreases when it comes to inputs in terms of material,
financial and energy resources. But there are two specific aspects to the information resources.
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• There are such information conversion processes that do not lead to the decrease of the input resource (file copy, training), in this case only the resource that processes the conversion decreases (CPU time, professor time and effort).
• In order to ensure the equivalence of the information resource with the other resource types from the point of view of reducing their quantity to the input, we present the concept of a transact. In represents a task to perform certain actions with a message (or a permission to execute a job).
Within a single resource transformation process, we can transform resources of various types: a resource can be captured (as input), generated (as output), or used (as a tool). An example of the use of different resource types is the freight delivery process (Figure 3).
ResourcesInputs Outputs
Material (cargo at a warehouse)Financial (receiving funds on account)Information (invoice, other documents)Energy (fuel)
Material (delivered cargo)Financial (Salary, taxation)
Information (signatures in documents)Energy (remaining fuel)Tools (truck)
Labor (driver, loader) Figure 3. Cargo delivery process
Every industrial enterprise is an example of a resource transformation process. An industrial process is defined as a process when certain goods, including material, non-material or both, are transformed into other goods, material, non-material or both [12]. Goods are resources here. Thus, an industrial process is a process of transforming some goods into others, fully in line with the definition of a resource transformation process.
Resources warehouse
Production
Finished products
warehouseSales
Supply Invoicing
Personnel
Machinery
Wear and tear
Salary
TaxationPayments
Figure 4. Enterprise flow model
A higher-level node of the general graphical representation of a business activity can be defined as in Fig. 5. Here, the rectangles contain the company resources and the ellipses the resource converters.
Figure 5. Interaction of an enterprise with the external environment
The more detailed classification of the resource-based interaction of a company with the external environment is shown in Fig. 6 [13]. Here, arrows represent the possible direction of resource flow between the enterprise and the external environment without specifying a particular resource type.
The processes of the interaction of the company resources with the external environment define the contents of the internal processes in the enterprise. To comprehensively examine and analyze the resource transformation processes, we use the models of the internal processes obtained by decomposing the external processes. This creates the hierarchical multi-level process model. At the lowest levels, the process can be represented by the precise elemental resource conversion operations.
External environment
(convertors, agents, resources,
tools, parameters, goals)
Simulation model
Planning subsystemReactive subsystem
External environment interface
Sub-system of cooperation with other agents
Inner behaviour
(Activity diagram)
Logical output
from strategic
knowledge base
(Decision search
diagram)
Strategic knowledge
base
(frames)
Tactical knowledge
base
(productions)
Logical output from tactical
knowledge base
(Direct output)
Figure 6. Multi-agent resource conversion process model structure
THE AGENT MODEL
For the agent model, we recommend using the process model to transform resources from multiple agents. This model is successfully used to model and control technology, logistics and business processes. The potential developments of this model have been successfully used for research on social, economic and enterprise systems.
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The multi-agent model of resource transformation processes represents the integration of simulation, expert, situational and multi-agent modeling. The dynamic model of the multi-agent resource transformation process is based on the hybrid multi-agent architecture InteRRaP.
Multi-Agent Resource Transformation Process Agent can be hybrid in nature and contain two components:
• Intelligent (production rules and / or frame-based access to expert systems)
• Reactive (the agent activity is defined in the UML action diagram). In accordance with the common concept of the InteRRaP architecture, the multi-agent RCP agent model is
presented in four levels.
CONCLUSION
We use several resource conversion process models: 1. Active and passive converter model used for production planning, 2. Hierarchical converter system model, based on the system dynamic approach and its application in the socio-economic development system of the community, 3. Strategic project method , 4. Agent-based system-dynamic approach to community modeling and decision-support system implementation based on the AnyLogic multi-approach modeling system 5. Information support model for regionally open decentralized innovative structures, 6th approach to the implementation of the monitoring System for the floating budget funds in Sverdlovsk region, based on the dynamic real-time expert system G2 (GIS, SM, Neuron-online, Tele-Windows (Distribution)), and 7. Process model for the conversion of multiple agent resources and its implementation into the BPsim software suite and the automated metallurgical production system as described above. Due to many limitations of the other systems, the multi-agent resource conversion process architecture has become one of the foundations of the software tools used in many areas of our region.
ACKNOWLEDGMENT
This work is supported by Act 211 Government of the Russian Federation, contract № 02.A03.21.0006.
REFERENCES
[1] Buslenko N. P., Modeling complex systems, Moscow, Science, 1978
[2] Simulation modeling of industrial systems, edited by A. A. Vavilov, Berlin: Techniques, 1988
[3] Avramchuk, E. F., A. A. Vavilov, and S. V. Emelianov, Technology of system simulation, M.: machine construction industry, 1988
[4] Sovetov B. Y. & Yakovlev S. A. Systems modelling, Moscow, High School, 2001
[5] Pritsker, A. A. B.. Introduction to simulation and SLAM II. System Publishing Corporation, West Lafayette, 1984
[6] Forrester J., Industrial Dynamics, Cambridge, MA: MIT Press, 1961.
[7] Forrester J., World Dynamics, Productivity Press, 2nd edition, 1979
[8] Sheer A. V., Business processes: main concepts, theory, methods, Moscow, 1999.
[9] Sheer A. V., Modeling business processes, Moscow, 2000.
[10] Hammer M. Reengineering the Corporation: A Manifesto for Business Revolutions / M.Hammer, J.Champy. HarperBusiness, 1993
[11] Newell, “Production systems: models of control structures // Visual information processing”, New York: Academic Press, 1973, pp. 463-526.
[12] Pischulov V., Introduction to the production theory, Ural Economic University, Ekaterinburg, 2003
[13] Klebanov B. I., Methodology for developing the corporate information system, Ural State Technical University, Ekaterinburg, 1999
85
Kinetics of Anaerobic Digestion of Chicken Manure Co-
Digested with Wastewater from Thai-noodle Factory: The
1School of Engineering and Resources, Walailak University, Nakhon Si Thammarat, Thailand. 2Biomass and Oil-Palm Excellence Center,Walailak University, Nakhon Si Thammarat Thailand.
3Faculty of Science Technology and Agriculture, Yala Rajabhat University, Yala, Thailand.
Santi Thaweesaksakul4 and Kamchai Nuithitikul1, 2, a)
1Department of Civil and Environmental Engineering, School of Engineering and Resources, Walailak University,
Nakhon Si Thammarat, Thailand. 2Biomass and Oil-Palm Center of Excellence, Walailak University, Nakhon Si Thammarat, Thailand.
3Department of Biotechnology, Faculty of Science, Thaksin University, Patthalung, Thailand. 4Waste and Energy Management Company Limited, Suratthani, Thailand.
Abstract. This study aims to investigate the effect of temperature on biogas production from oil palm empty fruit bunch
(EFB) and mesocarp fiber (MF) residues. EFB and MF were mixed with inoculum and anaerobically digested at either
mesophilic (40oC) or thermophilic (55oC) condition. Two kinetic models (Gompertz and Monod two-substrate models)
were tested with the experimental data. Preliminary economic analysis was also performed. The results showed that
thermophilic digestion gave higher yields of biogas than mesophilic digestion for both EFB and MF. The highest biogas
yield (439.0 ml/g VS) was obtained from the digestion of MF at 55 oC. Due to a high level of slowly degradable
substances (50-80% as estimated using Monod two-substrate model) in both EFB and MF, the biogas yield data could not
be represented well by traditional Gompertz and simple Monod models so that their two-substrate variants were needed
to describe the curves adequately.
Keywords—biogas; empty fruit bunch; mesocarp fiber; modeling.
INTRODUCTION
Recently, renewable energy business in Thailand is blooming. Palm oil mill effluent (POME) has become a
valuable asset and mostly used as a substrate for biogas production. Anaerobic digestion is employed to produce
biogas which is finally fed to gas engines to generate electricity. This process greatly reduces energy cost in
factories and the produced surplus electricity can be sold to electrical authorities or consumed in local communities.
However, the current amount of POME alone cannot meet the demand for biogas production anymore. Thus, the
quest for new (and renewable) raw materials is warrant and it is found that two most potential sources from the
residues in palm-oil mills are empty fruit bunch (EFB) and mesocarp fiber (MF). According to the statistics,
Thailand has produced more than 11 million tons of palm oil annually. It is reported that palm residues from the
processing of one ton of fresh fruit bunches contain about 23% EFB, 12% MF and 5% shells [1]. These residues
could be combusted directly in biomass power plants, or alternatively, used as raw materials to produce biogas.
Most of EFB wastes in Thailand are currently incinerated or dumped in the field. These practices create
environmental problems. EFB is reported to have the average fiber length of 0.53 mm which is shorter than other
non-wood materials [2]. This promotes more digestion under anaerobic condition. To minimize the pollution and
efficiently utilize EFB, previous studies have been carried out to evaluate the feasibility of biogas production from
EFB under either mesophilic or thermophilic condition. The yields of methane from thermophilic digestion of EFB
were 153-202 ml CH4/g VS depending on the initial organic loadings [1]. Under mesophilic condition, the yield of
methane from EFB was 358 ml CH4/g VS [3]. MF is a part of the external layer of palm fruits and is usually left after the extraction of palm oil. MF is currently
used as a fuel in boilers which generate steam for sterilizing palm fruit bunches and generating electricity, a cover of
the soil around palm trees to retain moisture, and a fertilizer because of its high nutrient content. It is a potential raw
material for the production of biogas. Biological pretreated MF was digested resulting in the biogas yield of 37 ml/g