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Geophysical Prospecting Volume 30 Issue 3 1982 [Doi 10.1111%2fj.1365-2478.1982.Tb01310.x] v. Iliceto; g. Santarato; s. Veronese -- An Approach to the Identification of Fine Sediments

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  • 8/10/2019 Geophysical Prospecting Volume 30 Issue 3 1982 [Doi 10.1111%2fj.1365-2478.1982.Tb01310.x] v. Iliceto; g. Sant

    1/17

    Geophysical Prospecting 30, 331-347, 1982.

    A N A P PR O A C H T O T H E I D E N T I F I C A T I O N O F

    F I N E S E D I M E N T S BY I N D U C E D P O L A R I Z A T IO N

    L A B O R A T O R Y M E A S U R E M E N T S *

    V. ILICETO,**

    G.

    SANTARATO** and

    S .

    VERONESE**

    A B S T R A C T

    ILICETO, ., SANTARATO,

    . and

    VERONESE,.

    1982, An Approach to the Identification of Fine

    Sediments by Induced Polarization Laboratory Measurements, Geophysical Prospecting 30,

    Time-domain-induced polarization (IP) laboratory measurements were performed on

    about 200 fine sediment samples with varying water content. The results permitted an analysis

    of I P properties of clays, loams, silts, and sands.

    Particular emphasis has been given to the analysis of the chargeability m as a function of

    lithotype and the water content.

    By analyzing decay curves, a new parameter was identified. It is a statistically specific

    characteristic of the lithotype and is independent of the water content. Therefore, it provides a

    diagnostic parameter for lithotype identification. In association with the values of chargeabi-

    lity and electrical resistivity, this parameter permits a reliable evaluation of water content and

    yields useful information about the porosity and permeability of the lithotype.

    331-347.

    1. I N T R O D U C T I O N

    Several authors have studied chargeability of sedimentary rocks, both clastic and

    compact, as a function of various parameters, notably porosity, metallic grain size,

    and temperature (e.g. Vacquier, Holmes, Kitzinger and Lavergne 1957; Marshal1 and

    Madden 1959).

    The work of Ogilvy and Kuzmina (1972) contains an interesting and extensive

    review of the dependence of chargeability m on the aforementioned variables, and

    suggests also the possibility of m being a function of water content. The relative

    contribution of various polarizing mechanisms, such as membrane and double-layer

    effects, is known to change according to lithotype. This fact led us to the thought that

    *

    Paper read at the

    42nd

    meeting of the European Association of Exploration Geophysicists,

    Istanbul, June 1980. Final version received October 1981.

    **

    Institute

    of

    Mineralogy of the University, 44100 Ferrara, Italy.

    0016-8025/82/06004331 02.00 982 EAEG

    331

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    332

    V .

    I L I C E T O

    E T A L .

    it should be possible to distinguish the nature of sediments on the basis of their IP

    behavior, even in cases of variable water content.

    The present work describes the results of a laboratory study on the water-

    content-dependent I P (time domain) properties of fine sediments that originated

    from various sites in the

    PO

    valley. Special attention was given to discovering a

    parameter which would permit differentiation of lithotypes apart from water content.

    Such a parameter would be of importance in hydrology, particularly in studying

    layers consisting of sediments, which are water-saturated to varying degrees and

    situated within an alluvial mattress. Such differentiation would be extremely difficult

    using standard resistivity methods.

    2 . L A B O R A T O R Y E A S U R E M E N T S

    The basic parameter measured by time-domain

    IP

    techniques is chargeability

    m.

    The

    literature provides several definitions according to the technique of measurement

    employed. We define chargeability as

    where

    V M Ns

    the potential differences

    of

    energization measured at the electrodes M N

    and

    QP(t)

    is the transient potential difference measured at

    M N

    during discharge.

    According to this definition,

    m

    is dimensionless.

    Figure 1

    shows a block diagram

    of

    the instrumentation employed for time-

    domain

    IP

    measurements in our laboratory. The instrument is suitable not only for

    laboratory work, but also for field measurements of small AB-MN separations. It

    consists of three parts:

    (a) A commutator generates a square-pulse electric current that is fed to the

    current electrodes AB. The response at the potential electrodes M N from a polariz-

    able target is shown magnified in fig. 2(a). A selector permits the choice of four

    different charging times TAB

    =

    2,

    4,

    8,

    16

    s. A

    time-reference cable connects the

    commutator to the digital timer and to the receiver.

    (b) The improved version of the digital timer (Iliceto 1979) permits a choice

    between seven intervals of integration t

    -

    l = 20,40, 80, 120, 160,240, and

    300

    ms.

    During the integration interval, an integrator circuit is closed which furnishes the

    value of the integral directly to the receiver voltameter (right-hand side in fig. 1).The

    start of the integration interval can be increased in 10-ms steps from 10 ms to 9.990

    s

    after opening of the circuit A B .

    (c) The receiver contains the integrator circuit that is driven by the digital timer,

    a voltameter, a potentiometer for zeroing the spontaneous potentials (SP), a three-

    way function selector and a relay driven by the commutator through the time-

    reference cable. The function selector either permits the zeroing of the SP or the

    measurement of the charging potential difference V M N .t can also connect the inte-

    grator circuit to the voltameter, thus directly providing the integral value of (1).

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    I D E N T IF I C A T IO N O F S E D I M E N T S

    333

    0 - 1 o o v

    Themeasurement ofthechargeability often involves extremely weak signals. There-

    fore, readings

    of

    the single energizations of the target can be completely spurious in

    the presence of even a slight drift of SP. Under the assumption of a linear drift, m is

    determined as the mean of the sum of a series

    of

    measurements. Figure 2(a) illustrates

    a cycle of measurements corrected for the error resulting from a linear drift. m is

    measured by five charging cycles of alternating polarity; in the third of these the

    integrator is carefully short-circuited. If

    p

    s the value of the integral in (1)read on

    the voltameter in the ith cycle, m is thus given as

    m =

    1oqPl +

    P 2

    +

    P4

    +

    P5)/[4hm(h - l ) l .

    (14

    Patella, Schiavone and La Penna (1977) proposed a computation method for the

    elimination of both constant and variable SP from single measurements of m.

    Instead, the procedure expressed by (la) provides reliable results in real time and

    thus avoids cumbersome calculations that would have to be performed later.

    With sufficiently small integration intervals t 2

    -

    l , (1) results in a satisfactorily

    reproducible decay curve. Figure 2(b) shows the decay curve obtained for a sand

    sample with different integration intervals. The data points lie sufficiently close to the

    decay curve, independent of the interval. This makes it possible to use intervals for

    chargeability measurements which are in inverse ratio to the signal intensity.

    Several sediment samples, each weighing several kilograms, were placed in a

    rectangular container measuring 30 x 15 x 4 cm n its upper surface was placed a

    Wenner-type array consisting of four non-polarizable electrodes.

    The water content was determined by weighing dry and wet samples. However, in

    practice, we preferred to establish the weight loss in a water-saturated sample after

    heating in an oven. Such a procedure assured a better distribution of the water

    contained in the sediment.

    The chargeability measurements were performed with varying water content.

    Linearity was assured in all experiments.

    P O W R

    5 v

    Fig. 1

    Block diagram

    of

    instrumentation.

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    334

    V . ILICETO E T

    A L

    m Xt

    sand T=4sec

    o

    AT=0.24rec

    . T=O.l2sec

    v AT=O.Ol)Slc

    x AT=O.O4SOC

    Fig.

    2.

    a) IP response

    of

    a polarizable target a t potential electrodes

    M N

    arbitrary scales);p

    is defined in Equ ation la ). b) Decay curve

    of

    a sandy sample, obtained using different

    integration intervals

    At.

    3. DESCRIPTION

    F T H E

    S A M P L E S

    The sediment samples studied originated from various areas of the

    PO

    alley. The

    samples were selected in view of various fluvial and fluvio-glacial sedimentation

    products that reflect the source basin of the POconfluents. The sediments deposited

    by the

    PO

    tself reflect the mineralogic variety of the Appeiinine and Alpine source

    area. The lithologically varied Alpine contribution prevails in Adige and Piave

    sediment .

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    IDENTIFICATION

    O F

    SEDIMENTS 335

    The samples have been subdivided into three classes according to granulometric

    classification

    (1) Sands, with a grain size bigger than 74 pm,

    (2) Silts and loams, with average grain size between 74 pm and 2-3 pm,

    (3)

    Clays, with particles smaller than 2-3 pm.

    This classification has direct application in engineering studies and hydrology. The

    granulometric curve also provides information on porosity and water content of the

    sediments.

    The IP study of samples have been developed in successive steps. Initially, a

    comparative examination was made of chargeability of different samples. Sub-

    sequently, the exponentials of individual decay curves were analyzed in order to find

    parameters related

    to

    granulometry and water content.

    4 . A N A L Y S I SF DECAY U R V E S

    Roussel

    (1962, 1967)

    conducted a penetrating study into the shape of the decay

    curves. He based his work on the following model:

    k

    m = 1 j exp (

    - t / z j ) .

    j = l

    The constants

    A j

    and z j have been obtained from graphical decomposition.

    A

    similar

    method has been used later by others, notably Phillips and Richards

    (1974)

    and

    Bertin and Loeb

    (1974),

    who limited the number of exponentials to 2 or 3.

    Methods suitable to computer data processing have been proposed by Bertin and

    Loeb (1974, 1976) and Patella, Schiavone and La Penna (1977).

    We determined the constants

    A j

    and z j by least-squares non-linear regression

    (Draper and Smith1966).Wechose Marquardt's version ofthis algorithm (1963),which

    was adapted for computer use by Robinson (1979).The estimates are based on standard

    statistical parameters of the correspondence between model (2) and the experimental

    curve (for example, matrix of variance and covariance and confidence limits of the

    parameters).

    The initial estimates A ') and

    z y )

    of the parameters in 2) have been deduced from

    a mean of values graphically determined from some decay curves. This was possible

    because of the relatively restricted range into which decay curves of a single lithotype

    fall.

    5 .

    C H A R G E A B I L I T Y

    N D

    W A T E R O N T E N T

    Decay curves have been obtained for all samples and various moisture values at two

    charging times:

    TAB

    = 4 and

    TAB

    = 16

    s.

    The decay curves for TA,= 4 s in fig. 3 are

    examples of those obtained for sediments under extreme conditions (water-saturated

    or completely dry) and for intermediate water content. The decay curves obtained at

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    336

    V .

    I L I C E T O E T A L .

    S i l t S T I )

    I I I I

    I 2

    3

    4

    C l o y - ( C 2 )

    H 2 0

    lOO~/O

    I I I 1

    I

    2 3 4

    sec

    Fig. 3. Examples of decay curves, obtained from lithotype sample at varying water content

    (charging time

    TAB 4 s, t

    =

    1.28 s).

    16

    s

    charging time were omitted, because they did not contain additional informa-

    tion, even when analyzed by the method of exponentials (see below).

    More than 200 decay curves obtained in our laboratory have been reconstructed

    on

    the basis of at least

    20

    chargeability values, measured at suitably spaced times.

    Such values have then been used for exponential analysis.

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    I D E N T I F I C A T IO N O F S E D I M E N T S 337

    For a comparative test, it was necessary to single out the value of rn most suitable

    for the demonstration of interrelationship between chargeability, lithotype, and

    water content. This value was obtained at 1.28 s after the opening of the A B circuit

    (TAB

    4

    ).

    At this delay time the induced electromagnetic phenomena of the in-

    strumentation were negligible, but the chargeability values were still measurable. In

    addition, this delay time was close to one of the three used for the measurement of rn

    in our previous work (Iliceto, Santarato and Veronese

    1979),

    which contains preli-

    minary results from laboratory experimentation of fine sediments, including those

    exposed to a 30 ,aqueous NaCl solution. The presence of aqueous salt solutions

    invariably reduces the value of rn, often below the sensitivity of the instruments, and

    independently

    of

    water solution and granulometry. Therefore, no attempt has been

    made to study chargeability of samples immersed in salt solutions.

    1.0

    0.9

    0 8

    0 7

    0 6

    E

    0 5

    0.4

    0 3

    0 2

    0

    0

    TAB=4sec

    t

    =

    1 28

    ec

    f

    ST,

    OST, Si l t

    X ST,

    ST4

    v

    STs

    *

    LI

    L3

    A L2

    Loam

    I I I

    I

    I I

    I I

    10 20

    30 40 5 60 70 00

    90 100

    H20

    Fig. 4. Chargeability rn versus water content of clay, loam, and silt samples

    ( T A ,=

    4

    s,

    t = 1.28 s .

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    338

    V .

    ILICETO ET AL.

    5.1

    Clays, loams, and s lts

    Figure4 hows the results of measurements done on clays, loams, and silts. The water

    content strongly depends upon the lithotype. For the clays, the possible water con-

    tent ranged from 40% to more than 100 of the dry sample weight, and for the silts

    from

    10%

    to

    60 .

    The chargeability values obtained for clays are very low rn < 0.15). The charge-

    ability of loams and silts ranges from about 0.05 to 1.00. A unified graphical

    presentation

    of

    chargeability as a function of water content (in )has been suggested

    by some continuity of a functional relationship between m,water content, and the

    variation of the lithotype. There is a range passing from extremely low chargeability

    values which are essentially independent of the water content (clays) to high charge-

    ability water content dependence in silts. Even though such a relationship cannot be

    seen easily in samples

    L1

    nd L 2 , it is clear in other samples of silt.

    Table

    1.

    Percentages ofsand

    4>

    74 pm) and clay

    4 74 pm). Sample L 3 ,which showed higher

    chargeability with increasing water content, had the same clay fraction but a higher

    sand content (20 ).In all silt samples the clay fraction was less than 13 , whereas

    the sand fraction reached 30 or more. The chargeability rose markedly with an

    increase in water content in all samples of this type.

    5.2

    Sands

    Various sand samples have been analyzed with a moisture content ranging from

    2

    to 30 of the dry sample weight. The results are shown in fig. 5 .

    All

    of these samples

    show distinct characteristics. The variation of chargeability

    as

    a function of water

    content shows a typical bell shape. The maximum does not correspond to any

    particular moisture range, although it is present in each sample. With the exception

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    3.0

    2.5

    2 0

    8

    E

    1

    I S

    O.

    TAB= sec

    t=1.28sec

    I I

    I I 1 1

    5

    10 15 20

    25 30

    Fig. 5 . Chargeability

    rn

    versus water content of sand samples

    ( T A ~

    4 ,

    t

    =

    1.28

    s .

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    340

    V . IL ICETO ET

    A L .

    of one sample that has a maximum around 15 water content, the maxima occur

    for water contents between

    5

    and 10 . The exceptional sample has a significantly

    higher chargeability than other samples, increasing the range of

    m

    variation 10-fold.

    Without it,

    m

    would vary only between

    0.3

    and 1.5, unlike silts in which

    m

    varies by a

    factor exceeding 10.

    In search of a hypothesis capable of explaining the range of variation and the

    bell-shaped distribution of chargeability, we have attempted to establish exper-

    imentally the incidence of some lithological parameters specific in sands for the

    determination of their general chargeability. We started by taking into consideration

    the granulometric composition of sands and dividing them into smaller classes by

    TAB=

    4 ec

    t = 1 . 2 8 s e c

    m

    0

    I I

    I

    3 5

    10 15

    20 25 30

    ' H 2 0

    Fig. 6 . Chargeability m versus water content of the granulometric classes obtained from the

    sand samples

    S3

    and

    S7

    (TAB=

    4

    s,

    t = 1.28 s .

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    ID E N T IFICA T IO N

    O F

    SEDIMENTS

    1

    p

    \

    \

    \

    \

    9

    341

    100

    200 300

    400 5

    D

    Fig. 7. Chargeability rn versus average grain diameter in pm ) at 10 of water content

    -

    sand

    samples

    S 3 , S 7 ( T A B

    4 s,

    = 1.28 s).

    sieving in a dry state. Sample S 3 has been subdivided into six granulometric classes

    4

    >

    250 pm, 250 pm

    > 4

    > 180 pm, 180 pm > 4 > 125 pm, 125 pm >

    4

    > 90pm,

    90pm >

    4

    > 74

    pm, 4

    250 pm) is absent in sample S3 and the finest fraction

    (4