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ORIGINAL PAPER Prospecting of gold mineralization in Saqez area (NW Iran) using geochemical, geophysical and geological studies based on multifractal modelling and principal component analysis Alireza Almasi & Alireza Jafarirad & Peyman Afzal & Mana Rahimi Received: 3 May 2014 /Accepted: 4 September 2014 /Published online: 16 September 2014 # Saudi Society for Geosciences 2014 Abstract The aim of this study is to find gold prospecting areas based on geological, geochemical and geophysical data in Saqez area, NW of Iran. In order to achieve this task data, the analysis of 448 stream sediment samples are used to determine elemental correlations using bivariate and multivar- iate correlation methods, such as Spearman and principal component analysis (PCA). Afterwards, concentrationnum- ber multifractal model is used to delineate anomaly thresholds from the background for Au, As, Bi, Hg and first factor of the PCA. Moreover, for studying structures such as faults, frac- tures, and lithological contacts and their relationship with Au anomalies, the edges of magnetic anomalies are detected from aeromagnetic data based on an enhanced multilevel edge detection method. Subsequently, the geochemical anomalies and the extracted lineaments are correlated with geological particulars which are located in the catchment basins of anom- alous areas to specify favourable host rocks and to study possible types of gold mineralization. Keywords Gold prospecting . Elemental correlation . Concentration area . Multifractal modelling . Aeromagnetic data . Multiscale edge detection Introduction Separation of background and anomalies is a fundamental issue in geochemical exploration. Conventional statistical methods, which were used for decades, assumed that the concentration of elements in the crust follows a normal or lognormal distribution (Davis 2002; Rose et al. 1979). Although it is now well understood that geochemical data are characterized by their spatial distribution, traditional methods only emphasized on the frequency distribution of elemental concentration and ignore spatial variability; in ad- dition, conventional statistical techniques contain disadvan- tages like rejection of outliers and normalization of raw data so that it is better to be replaced by modern techniques (Afzal et al. 2010; Afzal and Ebadi Rajoli 2010; Hassanpour and Afzal 2013; Wei and Pengda 2002). In recent years, due to the inhomogeneous and irregular distribution of elements in the crust, fractal models which are derived from fractal geometry are widely developed and used to determine thresholds of geochemical anomalies. Fractal models, which are established by Mandelbrot (1983), are commonly applied in dealing with the elemental concentra- tions and including numbersize model (NS: Agterberg 1995: Mandelbrot 1983; Turcotte 2002; Wang et al. 2010), radialdensity model (Blenkinsop 1994; Carlson 1991; Carranza 2009; Feder 1988; Mandelbrot 1983; Raines 2008), concentrationarea model (CA: Cheng et al. 1994), concentrationdistance model (CD: Li et al. 2003), concen- trationnumber (CN: Hassanpour and Afzal 2013), and multifractal modelling (Afzal et al. 2010; Agterberg et al. A. Almasi (*) : A. Jafarirad Department of Geology, Islamic Azad University, Science and Research branch, P.O. Box 1477893855, Tehran, Iran e-mail: [email protected] A. Jafarirad e-mail: [email protected] P. Afzal Department of Mining Engineering, Faculty of Engineering, Islamic Azad University, South Tehran branch, Tehran, Iran e-mail: [email protected] P. Afzal Camborne School of Mines, University of Exeter, Penryn, UK M. Rahimi Geoinformatics Group, Department of Geomatics, Geological Survey of Iran (GSI), Tehran, Iran e-mail: [email protected] Arab J Geosci (2015) 8:59355947 DOI 10.1007/s12517-014-1625-2
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Prospecting of gold mineralization in Saqez area (NWIran) using geochemical, geophysical and geological studies based on multifractal modelling and principal component analysis

May 13, 2023

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Page 1: Prospecting of gold mineralization in Saqez area (NWIran) using geochemical, geophysical and geological studies based on multifractal modelling and principal component analysis

ORIGINAL PAPER

Prospecting of gold mineralization in Saqez area (NW Iran) usinggeochemical, geophysical and geological studies basedon multifractal modelling and principal component analysis

Alireza Almasi & Alireza Jafarirad & Peyman Afzal &Mana Rahimi

Received: 3 May 2014 /Accepted: 4 September 2014 /Published online: 16 September 2014# Saudi Society for Geosciences 2014

Abstract The aim of this study is to find gold prospectingareas based on geological, geochemical and geophysical datain Saqez area, NW of Iran. In order to achieve this task data,the analysis of 448 stream sediment samples are used todetermine elemental correlations using bivariate and multivar-iate correlation methods, such as Spearman and principalcomponent analysis (PCA). Afterwards, concentration–num-ber multifractal model is used to delineate anomaly thresholdsfrom the background for Au, As, Bi, Hg and first factor of thePCA. Moreover, for studying structures such as faults, frac-tures, and lithological contacts and their relationship with Auanomalies, the edges of magnetic anomalies are detected fromaeromagnetic data based on an enhanced multilevel edgedetection method. Subsequently, the geochemical anomaliesand the extracted lineaments are correlated with geologicalparticulars which are located in the catchment basins of anom-alous areas to specify favourable host rocks and to studypossible types of gold mineralization.

Keywords Gold prospecting . Elemental correlation .

Concentration area .Multifractal modelling . Aeromagneticdata . Multiscale edge detection

Introduction

Separation of background and anomalies is a fundamentalissue in geochemical exploration. Conventional statisticalmethods, which were used for decades, assumed that theconcentration of elements in the crust follows a normal orlognormal distribution (Davis 2002; Rose et al. 1979).Although it is now well understood that geochemical dataare characterized by their spatial distribution, traditionalmethods only emphasized on the frequency distribution ofelemental concentration and ignore spatial variability; in ad-dition, conventional statistical techniques contain disadvan-tages like rejection of outliers and normalization of raw dataso that it is better to be replaced by modern techniques (Afzalet al. 2010; Afzal and Ebadi Rajoli 2010; Hassanpour andAfzal 2013; Wei and Pengda 2002).

In recent years, due to the inhomogeneous and irregulardistribution of elements in the crust, fractal models which arederived from fractal geometry are widely developed and usedto determine thresholds of geochemical anomalies. Fractalmodels, which are established by Mandelbrot (1983), arecommonly applied in dealing with the elemental concentra-tions and including number–size model (N–S: Agterberg1995: Mandelbrot 1983; Turcotte 2002; Wang et al. 2010),radial–density model (Blenkinsop 1994; Carlson 1991;Carranza 2009; Feder 1988; Mandelbrot 1983; Raines2008), concentration–area model (C–A: Cheng et al. 1994),concentration–distance model (C–D: Li et al. 2003), concen-tration–number (C–N: Hassanpour and Afzal 2013), andmultifractal modelling (Afzal et al. 2010; Agterberg et al.

A. Almasi (*) :A. JafariradDepartment of Geology, Islamic Azad University, Science andResearch branch, P.O. Box 1477893855, Tehran, Irane-mail: [email protected]

A. Jafarirade-mail: [email protected]

P. AfzalDepartment of Mining Engineering, Faculty of Engineering, IslamicAzad University, South Tehran branch, Tehran, Irane-mail: [email protected]

P. AfzalCamborne School of Mines, University of Exeter, Penryn, UK

M. RahimiGeoinformatics Group, Department of Geomatics, GeologicalSurvey of Iran (GSI), Tehran, Irane-mail: [email protected]

Arab J Geosci (2015) 8:5935–5947DOI 10.1007/s12517-014-1625-2

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1996; Cheng 1999; Deng et al. 2007, 2008; Wang et al. 2008;Zuo 2011).

Additionally, in order to calculate elemental correlations,which can assist in identifying paragenesis, different methodshad been developed such as Spearman and Pearson correlationcoefficients, hierarchical analysis and principal componentanalysis (PCA: Akbarpour et al. 2012; Ziaii et al. 2011).Hence, in this paper, the Spearman correlation method, PCAand C–N fractal model were applied on elemental concentra-tion data to study Au paragenesis and to delineate geochem-ical anomaly thresholds in order to find gold prospects inSaqez area, NW of Iran.

Among geophysical data, aeromagnetic data is known asan important source of information for studying lineamentsand subsurface structures (Bierlein et al. 2006; Cooper andCowan 2006, 2008; Henson et al. 2010; Neawsuparp et al.2005). Methods for detecting the edges of magnetic anomalieshave been widely regarded as an effective tool in explorationtechnologies (Li 2013). Many edge detection filters such asanalytic signal, vertical derivative, total horizontal derivative(THD) and tilt derivative (TDR) are available to accomplishthis task (Ferreira et al. 2011; Ma and Li 2012; Miller andSingh 1994; Verduzco et al. 2004). Multiscale edges, orworms, of potential-field data, can provide additional infor-mation on the vertical orientation of geological contacts andother planar features (Archibald et al. 1999; Hornby et al.1999). The approach is based on two key assumptions.Firstly, that the maximum horizontal gradient in potential-field anomalies indicates a boundary between underlying unitsof differing physical properties, and, secondly, that upwardcontinued levels of data tend to be influenced by geologicalstructure at increasing depth (Henson et al. 2010; Jacobsen1987). A thorough example of using multiscale edges is aresearch project which was carried out by Henson et al. (2010)in order to study 4D architecture and tectonic evolution of theLaverton region, eastern Yilgarn Craton, Western Australia.However, in this research, the concept of multiscale edgeswith applying an enhanced edge detection methodwas used inorder to identify lineaments in different levels in magneticdata and to study structures around gold anomalies.

Finally, to check the anomalous areas with geological map,locations of stream sediment samples and their catchmentbasins were considered to find proper host rocks for goldmineralization.

Geological setting

The study area covers about 1557 Km2 and is located in thenorthern part of the Sanandaj–Sirjan structural zone (SSZ),NWof Iran. The northern part of SSZ hosts different types ofgold mineralization such as intrusion-related, Au-rich VMS,Carlin-like, epithermal and orogenic (Aliyari et al. 2009;

Heidari et al. 2013; Fig. 1). Among these gold deposits/occur-rences, Qolqoleh, Kervian and Ghabaghlujeh are located inthe south and are nearest to the study area. These deposits/occurrences are of ductile to brittle shear zone type and arelocated within or adjacent to the major deep Saqez–Sardashtthrust fault and other confining normal faults (Afzal et al.2013; Aliyari et al. 2012).

As displayed in the geological map (Fig. 2), the study areacomprises wide range of rocks from mafic to felsic intrusions,Precambrian, Paleozoic and Mesozoic metamorphics and awhole range of carbonates and sedimentary rocks from differ-ent periods. Cretaceous units have the most distribution espe-cially in the center of the study area accompanied with meta-morphic units and intrusions in the east and west.

Considering nearby gold deposits/occurrences, ZarshuranCarlin-like gold deposit, with black shale (especially where itis faulted and fractured) being its important host rock (Asadiet al. 2000) in the east, Kharapeh with the host rock oflimestone, especially in the contact between andesitic dykeand limestone (Niroomand et al. 2011) in the NW, Barika withhost rock of Cretaceous meta-andesite and tuff (Tajeddin et al.2004, 2006; Yarmohammadi 2006) in the west and Saqez–Sardasht orogenic gold zone (Qolqoleh, Kervian andQabaqloujeh), with mafic to felsic meta-volcanic and meta-sedimentary rocks as their major host rocks (Aliyari et al.2007, 2009) in the south, and at the presence of the majorityof these rock units in the study area, they can be assumed asfavourable host rocks in finding gold prospects.Characteristics of the mentioned gold deposits/occurrencesare summarized in Table 1.

Geochemical data and elemental correlations

The study area was geochemically surveyed by the GeologicalSurvey of Iran (GSI) in 2006. Four hundred forty-eight streamsediment samples were collected and analyzed in GSI labora-tories for 11 elements consisting of As, Au, Be, Bi, Cd, Ce, Cr,Cu, Hf, Hg and Ni, which were utilized in this study to findnew gold prospects (Fig. 3).

In order to find elemental correlation coefficients and goldparagenesis, bivariate and multivariate statistical analysis wasapplied on the geochemical data using SPSS statistical soft-ware package. Bivariate matrix of correlation coefficientsusing the Spearman correlation method was calculated be-cause this coefficient is relatively independent of distributionmodel and outliers (Beus and Grigorian 1977; Fig. 4).Correlation analysis reveals similarities in behavior of pairsof elements but does not conveniently identify groups ofelements which behave similarly. Consequently, multivari-ate statistical analysis was used to classify data intosimilar groups.

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When a large geochemical data set is generated, it maybe helpful to use a principal component analysis (PCA) inorder to reduce the number of observed variables to asmaller number of factors, providing insight into the struc-ture of the variance of the parameters (Muller et al. 2008;Yousefi et al. 2012). In the PCA, the concentration datasetis divided into subsets, represented by different factors.The elements in each subset are correlated with oneanother and are largely independent of the elements in

the other subsets (Fig. 4). Here, factors should be repre-sentative of the underlying geological and metallogenicalprocess that created the correlations among these variables(Deng et al. 2010).

Based on PCA, the elements were classified intothree factors. The first factor is important because Au,As, Hg and Bi are situated on this factor and As, Biand Hg are paragenesis of Au in gold deposits/occurrences of northern SSZ (Table 1).

Fig. 1 Main tectonic units of Iran showing the location and broaddistribution of various types/styles of the major gold deposit/prospectsin the northern and southern Sanandaj–Sirjan Zone, its Mesozoic mag-matic assemblage related to the Urumieh–Dokhtar magmatic belt (afterAlavi 1994; Ghasemi and Talbot 2006). 1 Kharapeh, 2 Barika, 3 Saqez–

Sardasht greenstone-hosted orogenic gold zone (Qolqoleh, Kervian andQabaqloujeh), 4 Aghdarreh–Zarshuran, 5 Tuzlar, 6 Sari Gunay, 7Akhtarchi, 8Astaneh–Sarband, 9Muteh, 10 Zartorosht (based on Aliyariet al. 2012)

Arab J Geosci (2015) 8:5935–5947 5937

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5938 Arab J Geosci (2015) 8:5935–5947

Fig. 2 Geological map of the study area northern part of Saqez 1:100 000 map (based on Babakhani et al. 2003)

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The C–N fractal model

Hassanpour and Afzal (2013) employed the elemental con-centration–number (C–N) method, as a branch of C–Amodel,which is used to define the geochemical background andanomaly threshold values. The model has the general form:

N ≥ρð Þ∞ρ−β ð1Þ

Where N(≥ρ) denotes the sample number with concentra-tion values greater than the ρ value, ρ is concentration ofelement and β is the fractal dimension. In this method, geo-chemical data has not undergone pre-treatment and evaluation(Hassanpour and Afzal 2013).

Fractal methods can illustrate the relationship between theobtained results and the geological, geochemical and miner-alogical information (Carranza 2009; Cheng 1999; Goncalveset al. 1998, 2001; Li et al. 2003; Sim et al. 1999). Geologicaldifferences can be shown in log–log plots resulting fromfractal methods such as C–A, C–P and C–N. The breaksbetween straight-line segments on the plots and the corre-sponding values of elemental concentration have been usedas thresholds to separate geochemical values into differentcomponents, representing different causal factors, such aslithological differences and geochemical processes (Limaet al. 2003; Wang et al. 2008; Afzal et al. 2010).

Application of C–N fractal model and PCA

Since Au, As, Bi and Hg are located in the first factor of thePCA, and Spearman analysis showed their low to moderatecorrelations, and also because As, Bi and Hg accompanyingAu in different types of hydrothermal gold mineralization innorthern SSZ, C–N fractal analysis was applied on Au, As, Bi,Hg and factor 1 of the PCA. Log–log plots employed torecognize geochemical thresholds for As, Au, Bi, Hg andfactor 1 which illustrated their multifractal nature in the studyarea (Fig. 5). The breaks between straight-line segments onthese plots and the corresponding values represent back-ground, halo and high-grade populations.

Based on the log–log plots, 9 geochemical populationswere identified for Au and factor 1 and also 10, 6 and 11populations were recognized for As, Bi and Hg, respectively.High and extreme Au anomalies were commenced from 646and 692 ppb and also, the highly and extremely anomalies ofAs started in 85 and 91 ppm in the area (Fig. 5).

In order to generate Au, As, Bi, Hg and factor 1 geochem-ical maps, firstly, Surfer 11 software was employed to inter-polate values between sample locations using ordinaryKriging method. Afterwards, thresholds from fractal model-ling were applied on these maps to identify the location ofT

able1

Characteristicsof

major

gold

depositsandoccurrencesin

northern

SSZ

Deposit/prospect

Hostrocks

Genetictype

Age

ofmineralization

Enrichedelem

ent(s)/

structuralfeatures

Resource(t)

grade(g/t)

Datasource

Qolqoleh

Maficto

interm

ediate(andesite

toandesitic

basalt)

meta-

volcanicrocksandsericiteschist

Orogenic(ductileto

brittleshearzone)

Upper

Cretaceous–Tertiary

Hg/intersectin

gdeep

faults

Upto

3Mtat3

.5g/t

Aliy

arietal.(2007,2009);

Tajeddin,(2011)

Kervian

Felsicto

maficmeta-volcanic

andmetasedim

entary

rocks

Orogenic(ductile

shearzone)

Upper

Cretaceous–Tertiary

AsandBi/intersecting

deep

faults

Unknown

Heidari,(2004);

Heidarietal.(2006);

Tajeddin

(2011)

Qabaqloujeh

Upper

Cretaceousmeta-volcanic

phyllite,schistandmylonitic

Orogenic(ductileto

brittleshearzone)

Upper

Cretaceous–Tertiary

Hg/intersectin

gdeep

faults

1Mtat1

g/t

Tajeddin

(2011)

Barika

Cretaceousmeta-andesiteandtuff

Au-rich

volcanicmassive

sulphide

(VMS)

Low

erCretaceous–Tertiary

AsandHg

Average

0.5to

5g/t

Tajeddin,(2011);

Tajeddin

etal.(2004);

Tajeddin

etal.(2006);

Yarmoham

madi(2006)

Kharapeh

Lim

estone,contactbetween

andesitedyke

andlim

estone

Orogenic(brittle)

Upper

CretaceousTertiary

Cu/intersectin

gdeep

faults

70,000

tat1

.52g/t

Niroomandetal.(2011)

Zarshuran

Black

shalelim

estone

(presence

ofcalcareous

spring

deposits)

Carlin

-like

Olig

ocene-Miocene

As,Biand

Hg/anticlin

e2.5Mtat1

0g/t

Asadi

etal.(2000)

Arab J Geosci (2015) 8:5935–5947 5939

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anomalies for each element and to clarify the parageneticrelationship for each of the Au anomalies (Fig. 6).

Using identified Au thresholds, six geochemical anomalieswere recognized on the Au map. Anomaly numbers 1 and 6illustrate high correlation with As, Bi and Hg but it is not validto the four other anomalies. The comparison of these

elemental correlations is summarized in Table 2. As depictedin Fig. 6, the elemental anomalies are mostly located in the SE,NW and SW parts of the study area. However, As and Bianomalies covered greater parts of the study area which is anevidence for their higher mobility as pathfinders in Au min-eralization. High and extreme intensity anomalies of factor 1

Fig. 3 Locations of 448 streamsediment samples in the studyarea, including digital elevationmodel (DEM) in the background

Fig. 4 Bivariate and multivariatestatistical analysis of streamsediment samples data, aSpearman correlation coefficientsand b principal componentanalysis (PCA)

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are situated in the SW and western parts of the study area andare associated with the elemental anomalies in these parts(Fig. 6).

Catchment basins of stream sediment samples were pro-duced using digital elevation model (DEM). Each catchmentwas valued based on the zonal statistics of the Au geochemicalmap and classified with applying C–N fractal model thresh-olds (Fig. 7).

Aeromagnetic data and multilevel edge detection

The study area was part of an airborne geophysical surveywhich was conducted by the Atomic Energy Organization ofIran (AEOI) in 1976. Aeromagnetic data in the form of totalmagnetic intensity grid (TMI) of this survey with line spacingand flight elevation of 500 and 120 m, respectively, were used

in this research to determine deep and shallow structures androck unit contacts with employing edge detection methods.

In this research, Oasis Montaj software was used to processairborne geophysical data. After removing IGRF-1976, inorder to place the anomalies above their causative bodies,reduction to magnetic pole (RTP: Baranov 1957) filter wasapplied on TMI. Thereafter, to minimize the effects of shallowmagnetic anomalies, upward continuation (UC) filter with1000-m distance was applied on TMI RTP (Fig. 8).

The edges of magnetic anomalies can represent lith-ological contacts, faults, fractures and crustal disconti-nuities (Bierlein et al. 2006; Henson et al. 2010, Robertet al. 2007) which are essential for gold mineralizationin the study area. In order to detect the edges ofaeromagnetic anomalies, total horizontal derivative(THD), which is used in multiscale edge detectionmethod, is among the mathematical transformations or

Fig. 5 C–N log–log plots of As, Au, Bi, Hg and factor 1 of PCA, breaks between straight-line segments show geochemical thresholds

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Fig. 6 Geochemical map of Au, As, Bi, Hg and factor 1 of the PCA (using ordinary Kriging interpolation method), anomaly delineation using C–Nfractal thresholds

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filters that have been developed in the last decades forinterpreting and analyzing aeromagnetic data (Archibaldet al. 1999; Austin and Blenkinsop 2008, 2009; Hensonet al. 2010; Holden et al. 2000). Tilt derivative filter(TDR) is also applied on aeromagnetic data for normal-ization and for depth estimation of the magnetic bodies(Ma and Li 2012; Miller and Singh 1994; Salem 2007;Verduzco et al. 2004). Ferreira et al. (2011, 2013)suggested that applying TDR on the THD can assistthe enhancement and better visualization of magneticedges. Therefore, in this research, for edge detection,at first, THD was applied on RTP UC 1000 m (Fig. 5c),subsequently for enhancement and normalization of theedges TDR was applied on UC THD (Fig. 5d).

In order to build multilevel edges, commonly usedmultiscale edge detection methods use an automated systemlike GOCADTM software for mapping the worms in differentlevels with applying THD on different distances of RTP UC(Archibald et al. 1999; Henson et al. 2010; Hornby et al.1999). Hence, in this research, for multilevel edge detection,THD and TDR were applied, respectively, on RTP UCs withdifferent distances. Lineaments extracted from 1000, 1500,2000, 2500, 3000, 3500, 4000, 4500, and 5000 m upwardcontinuation grids represent features below 380, 630, 880,1130, 1380, 1630, 1880, 2130 and 2380 m of the surface,respectively (after Jacobsen 1987; Fig. 9).

Correlation of multifractal modelling with geophysicaland geological particulars

Considering similar key structural manifestation for gold min-eralization types in northern SSZ, which was deep intersectingstructures (contacts, faults or fractures) in orogenic deposits/occurrences and an anticline in Zarshuran Carlin-like deposit,similar features were mapped using aeromagnetic data andcorrelated with geochemical anomalies (Fig. 10). Extractedlineaments displayed that Au anomalies in the south and eastof the study area are placed over or next to deep bendingintersecting structures and in the NW are located near anoblique deep structure which is similar to an anticline.Subsequently, comparison of geological particulars and catch-ment basins of anomalous samples was produced to identifyfavourable host rocks for gold mineralization (Fig. 11).

In the east and center of the study area (anomaly nos. 2, 3and 4), location of anomalies over deep intersecting bendingstructures; presence of Precambrian metamorphic rock unitssuch as schist, gneiss and acidic tuffs in catchment basins ofanomaly nos. 2 and 3 and attendance of micro conglomerateand grey shale in the basin of anomaly no. 4; and Au corre-lation with As and Bi in anomaly nos. 2 and 4; and only withAs in anomaly no. 3, are comparatively similar with thespecifications of Saqez–Sardasht orogenic gold occurrence/deposits (Qolqoleh, Kervian and Qabaqloujeh) in the south ofthe study area (Figs. 10 and 11).

In the SWof the study area (anomaly no. 1) the presence ofa granitic intrusion accompanying with deep faults (Figs. 2and 10), high correlation of Au with As, Bi and Hg andpresence of black and grey shale as proper host rocks in thisarea, and in the NW (anomaly no. 6) abundance of calcareousspring deposits (travertine) and presence of grey shale andsignificant Au association with As, Bi and Hg are plausible

Table 2 Summery of correlations in elemental anomalies

Anomaly no. As Hg Bi Anomaly no. As Hg Bi

1 ✓ ✓ ✓ 4 ✓ ✓

2 ✓ ✓ 5

3 ✓ 6 ✓ ✓ ✓

Fig. 7 Stream sedimentcatchment basins classified usingC–N fractal thresholds

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Fig. 8 The steps of the edge detection method for 1000 m upward continuation, a RTP, b upward continuation with 1000-m distance, c total horizontalderivative (THD) and d Tilt derivative and extracted linear features

Fig. 9 Extracted lineaments fromdifferent upward continuationscombined with RTP grid in thebackground

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f ac to r s o f a Car l in - l ike go ld minera l i za t ion .Additionally, in anomaly no. 5, considering no correla-tion between Au, As, Bi and Hg, association with a

deep oblique structure and attendance of micro con-glomerate and grey shale are important aspects of anAu mineralization (Figs. 10 and 11).

Fig. 10 Correlation ofgeochemical anomalies andextracted lineaments fromaeromagnetic data (red areasshow the catchment basins ofanomalous stream sedimentsamples)

Fig. 11 Correlation ofanomalous samples catchmentbasins and geological map of thestudy area

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Conclusions

Based on the results obtained by C–N multifractal modellingand PCA analysis, Au anomalies are situated in the SW, NWand SE parts of the study area. Geochemical anomalies of Auand other correlated elements had to be compared and corre-lated with each other and also with rock units of the geologicalmap and structures extracted from aeromagnetic data.Comparing Au, As, Bi and Hg anomaly maps revealed thatthere are different paragenetic relationships in each of the Auanomalies which can be evidence that we are dealing withdifferent styles of gold mineralization in this study area.Considering this information and relatively nearby golddeposits/occurrences these anomalies can be of orogenic orCarlin-like gold mineralization.

Geochemical, structural and geological manifestations ofthe study area clearly demonstrate its high potential for differ-ent types of gold mineralization especially in the east, NWandSW parts of the area. More detailed studies are needed toclarify different genesis of these prospects.

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