Introduction

Geological mapping and mineral exploration remain difficult in poorly exposed lithologies of inaccessible regions. The Hindu Kush Himalaya (HKH) region has long suffered from economic and political marginalization (Pour et al. 2018b; Ahmed et al. 2019). The Azad Jammu and Kashmir (AJK) in the Himalayas is affected by both environmental hazards and border conflicts with lasting impact on geological investigations and other research and development activities (Kelman et al. 2018). Armed conflicts are common in areas adjacent to the line of control (LOC) between Pakistan and India. Consequently, AJK geology remains unidentified because of poorly exposed lithologies in unreachable border areas. Main challenges specific to AJK include fragile and conflict-affected regions, forest covers, remoteness of rock exposures, and rough terrains for geological mapping and sample collection. Several methods use satellite-based remote sensing data for geological mapping of unreachable regions, lithological mapping, structural analysis, and mineral exploration in mountainous areas around the world (Zhang et al. 2016; Pour et al. 2017, 2019a, 2019b; Safari et al. 2018; Pour et al. 2018a, b, c; Saporetti et al. 2019; Bachri et al. 2019).

Remote sensing imagery can identify minerals due to its potential to distinguish minerals interrelated with different natures of mineral forming environments over large, fragile, and conflict-affected areas (Abrams and Yamaguchi 2019). Several studies applied remote sensing data to map mineralogical properties of rocks, mineral assemblages, and weathering characteristics (Bhattacharya et al. 2012; Harris and Grunsky 2015; Pour et al. 2018a, b, c, 2019a, b, c; Wang et al. 2020; Sheikhrahimi et al. 2019). Others used remote sensing to discriminate lithological sequence (Pour and Hashim 2012b; Notesco et al. 2014; Gasmi et al. 2016) and to identify alteration zones (Takodjou et al. 2020). Landsat 8 OLI showed great potential for lithological mapping and discovery of geological structures relative to Landsat 7 and ETM + (Gutman et al 2013). The Advanced Spaceborne Thermal Emission and Reflection Radiometer (ASTER) sensor proved appropriate in exploring minerals and lithological sequences at regional scales due to its swath width (scene area 60 km2) and several infrared bands (Abrams and Yamaguchi 2019). For instance, short-wave infrared (SWIR) can discriminate (\({\mathrm{Al}}_{2}{\mathrm{O}}_{3}{\left(\mathrm{SiO}2\right)}_{2}{\left({\mathrm{H}}_{2}\mathrm{O}\right)}_{2}\)), and Illite, \({\mathrm{CO}}_{3}\). Thermal bands can map carbonate and quartz based on their silica content (Guha et al 2018; Rajan and Mayappan 2019).

Various types of rocks reflect different wavelengths of electromagnetic energy, which is the basis to identify spectral characteristics of the rock mineralogy, and, thus, to map complicated class distributions from remote sensing data. To this, several indices or band ratios tend to distinguish lithological units, e.g., band ratios 3/1 and 5/4 of Landsat ETM + highlights iron oxide (Fuentes et al. 2020), ASTER thermal band ratios 14/12 and 13/14 emphasize silicate and carbonate minerals (Pour and Hashim 2012b). The band ratios along with image transformation techniques (e.g., PCA, ICA, MNF) enhanced present geological maps to detect groups of minerals, e.g., \({\mathrm{CO}}_{3}\) and \(\mathrm{Mg}-\mathrm{O}-\mathrm{H}\) (Askari et al. 2018; Takodjou et al. 2020). Alternatively, the similarity-based methods tend to match image spectra to previously measured spectral profiles (Bolouki et al. 2020). The probabilistic approaches compute the probability of similarity between a pixel spectrum and the reference spectrum (Sheikhrahimi et al. 2019), ranging from zero to a user-defined threshold. Similarly, the fuzzy-logic theory is applied to fuse the most informative thematic layers (Sekandari et al. 2020). However, these threshold-dependent similarity-based approaches have limitations of discriminating different lithological units for scenes with varying sizes and thresholds.

Statistical methods use summary statistics from classes of image pixels (Bachri et al. 2019). Such spectrum-based approaches tend to classify different lithological features in the study area through deterministically or probabilistically differentiating the spectral information (Bachri et al. 2019). Commonly used statistical classification methods for mapping sequences and mineral deposits are minimum distance and maximum likelihood classification (Pour et al. 2019b). Minimum distance utilizes the mean of the training spectral profiles for separating classes. The maximum likelihood (ML) uses both the mean and the covariance matrix. Thus, it exploits the information contained in a data set without the assumption of data distribution. The statistical methods have a clear advantage of investigating poorly exposed lithologies due to limited field data in inaccessible regions. Also, statistical learning approaches for data mining can better learn and approximate complex non-linear mapping in those regions. Support vector machines (SVM) can model unknown multivariate distributions that capture complex and multistage geological events (Othman and Gloaguen 2017). Moreover, it is less sensitive to the number of samples compared to other machine learning models (Kumar et al. 2020).

The main objective of this study is to apply SVM for supervised non-parametric classification of RS data and compare the results with previously applied ML for mapping poorly exposed lithologies of inaccessible regions in AJK using Landsat-8 and ASTER reflective and thermal bands. Moreover, we validated the research output through the field data obtained by testing the separate rock samples in the laboratory.

The research output will establish a simple satellite-based approach for not only mapping geological formations at regional scales but also identifying minerals and lithological sequences in the LOC-border of AJK region and other fragile and conflict-affected, forest-covered, and difficult terrains around the world, having scarce geological information.

Geological setting of the study area

The district of Poonch (\({33}^{\circ }46\mathrm{^{\prime}}N;{74}^{\circ }5\mathrm{^{\prime}}E\)) is adjacent to the line of control, Azad Jammu and Kashmir (AJK) (see Fig. 1). The study area is one of the populated regions of the Himalayan Pir Panjal, which is a humid sub-tropical mountainous range of tough terrain. It contains rocks from the geological periods between the recent and Pleistocene. Figure 1b–c show geological formations in different regions of the study area. The surficial deposits are mainly composed of boulders, cobbles, and pebbles of the recent to sub-recent ages (Lydekker 1876). While the Kamlial Formation constitutes sandstone, intra-formational conglomerates, and clay of the Early to Middle Miocene Epoch. The Murree Formation of the early Miocene Epoch is composed of clays, shales, and medium-grain-red and purple-red sandstone (Pilgrim 1937). The Patala Formation of the Late Paleocene age is mainly composed of shales with inter-bedded limestone. The Abbottabad Formation from Miocene-Pleistocene consists of dolomitic limestone, cherty dolomite, and chert bands (Ashraf et al. 1983). The Nagri Formation from the late Miocene consists of greenish-gray to light-gray, medium to coarse-grained sandstone (60%) that alternate with 40% clays.

Fig. 1
figure 1

Azad Jammu and Kashmir (AJK) region (a); map of district Poonch adapted from Land Use Planing & Development Department, AJK Government (https://pndajk.gov.pk/) showing geology of the study area adapted from topo sheets of formations from the Survey of Pakistan (b)

Materials and methods

Ground surveying and microscopic analyses

For training and validation purposes in this study, we obtained GPS-based ground observations of minerals and formations through random sampling. We marked the sampling points through the topo sheets of geological formations obtained from the Survey of Pakistan. The topo sheets include 43 (K-2, K-1, G-13, G-9, and G-14B). The ground surveys were conducted between 20 February 2019 to 27 February 2019 using GPS total station, a geological hammer, and a digital camera. In total, 200 locations were sampled in the study area (see Fig. 1).

Thin sections of the rock samples taken from different locations were examined under a petrographic microscope to identify minerals in the study area. The visual acuity is helpful to determine the relative abundance of a mineral gain and its composition and texture. Compared to the X-ray diffraction (XRD) technique, petrography is more reliable for determining the mineralogical composition of rocks through textural analyses (Amaral et al. 2006). Therefore, the petrography analysis supports the validation of mineral assemblage mapped through remote sensing techniques (such as band ratios) applied in this study.

Satellite remote sensing

For geological mapping over large areas, we obtained cloud-free level-1B ASTER data for November 18, 2007, and level 1 T (L1 T) L8 OLI data acquired on July 10, 2018, and December 1, 2018 (see Table 1 for details). We geo-referenced the imagery and applied radiometric calibration with band interleaved by lines format. We carefully obtained and pre-processed the imagery through the following considerations:

  • The sun’s zenith angle should be almost in nadir for the area to reduce the cast shadows.

  • We applied an atmospheric correction to ASTER and OLI/Landsat-8 images through setting sensor altitude, the sun’s zenith angle, sensor type, elevation, and multispectral settings in the FLASH (Fast Line of Sight Atmospherics Analysis of Hypercubes) module. It eliminates the effects of water vapors and clouds and converts the digital counts to surface reflectance.

  • The spectra from ASTER and Landsat should be cross-checked with ASTER spectral libraries. We applied cross-track illumination correction to ASTER images to remove the energy overspill effect from band 4 to bands 5–9 (Ge et al. 2018).

Table 1 Spatial, spectral, radiometric resolution of near infrared (NIR), very near infrared (VNIR), short-wave infrared (SWIR), and thermal infrared (TIR) bands of LANDSAT 8 OLI data and ASTER imagery

Image processing for lithological mapping

Geological mapping through remote sensing generally aims to identify types and geologic structures of various lithologic units of exposed rocks over larger areas through analyzing the imagery from one or more sensors. To do so, we used three different image processing methods: maximum likelihood classification, support vector machine, band ratios with Landsat OLI and ASTER data, laboratory spectral reflectance measurements of rock samples, and field observations. We applied these methods with the following experimental settings.

Band ratios

ASTER data contains higher spectral and spatial resolution in the VNIR to SWIR range than other commonly used multispectral data. Therefore, OLI and ASTER band ratios can be appropriate to analyze several visual characteristics (e.g., texture, color, and other visual features) of minerals and materials that can be unseen in raw bands (Ibrahim et al. 2016). Moreover, band ratios increase image contrast that improves the extraction of lithology through remote sensing. In this study, we calculated the band ratio (7 + 9)/8 for mapping carbonates and altered rocks (limestone \({\mathrm{CaCO}}_{3}\) and dolomite \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\)), the band ratio (7/6) for muscovite \({\mathrm{KAI}}_{2}\left({\mathrm{AISi}}_{3}{\mathrm{O}}_{10}\right){\left(\mathrm{OH},\mathrm{F}\right)}_{2}\) and muscovite mica (also known as mica, isinglass, and potash mica) \({\left(\mathrm{KF}\right)}_{2}{\left({\mathrm{Al}}_{2}{\mathrm{O}}_{3}\right)}_{3}{\left({\mathrm{SiO}}_{2}\right)}_{6}\left({\mathrm{H}}_{2}\mathrm{O}\right)\), the band ratio (7/5) for clay mineral kaolinite \(\left({\mathrm{Al}}_{2}{\mathrm{O}}_{3}{\left({\mathrm{SiO}}_{2}\right)}_{2}{\left({\mathrm{H}}_{2}\mathrm{O}\right)}_{2}\right)\), the band ratio (4/5) for laterite rock type \(4\mathrm{H}3.-2\mathrm{H}3\), the band ratio (5/4) for ferrous silicate \({\mathrm{SiO}}_{2}\), the band ratio (13/12) for quartz \({\mathrm{FeSiO}}_{3}\), and the band ratio (4/5) for mapping alteration rocks. We validated the identified lithological units through band ratios by location-based ground surveys.

Maximum likelihood classification

Maximum likelihood classification (MLC) differentiates lithological classes by measuring a multivariate probability density function with mean and the covariance matrix, where the unknown pixels are assigned to classes with the highest probability of belonging (Pedroni 2003; Pour et al. 2019b).

$$P\left(\frac{{X}_{i}}{i}\right)=\frac{1}{{\left(2\pi \right)}^{\left(n/2\right)}{V}^{\left(1/2\right)}}\mathrm{exp}\left[-1/2{\left({x}_{k}-{\mu }_{i}\right)}^{r}{\left({V}_{i}\right)}^{-1}\left({x}_{k}-{\mu }_{i}\right)\right]$$
(1)

where \(P\left(\frac{{X}_{i}}{i}\right)\) is the probability density function for a pixel \({x}_{k}\) as a member of class \(I\), \(n\) is the number of wavebands, \({x}_{k}\) is the data vector for the pixel in all wavebands, \({\mu }_{i}\) is the mean vector for class \(I\) over all pixels, and \({V}_{i}^{-1}\) is the variance–covariance matrix for class \(i\). The term \({\left({x}_{k}-{\mu }_{i}\right)}^{r}{\left({V}_{i}\right)}^{-1}\left({x}_{k}-{\mu }_{i}\right)\) is the Mahalanobis distance between the pixel and the centroid of class I.

The MLC algorithm assumes normally distributed samples in the study area. With the satisfied normality assumption, Ge et al. (2018) showed a higher overall accuracy of the classification using MLC compared to that of SVM. The optimal properties may not apply for MLC with a small sample size, resulting in highly biased model estimates. In this study, we used a single threshold value with the 1.0 data scale factor.

Support vector machine

Support vector machine (SVM) classifies the data by transforming the original training data to a higher-dimensional space (Vapnik 1995; Othman and Gloaguen 2017; Zuo 2017). To do so, first, it constructs a hyperplane in the higher-dimensional space with a maximum distance to the nearest support vectors (i.e., samples). Next, it finds an optimal separator hyperplane that maximizes the distance between the lithological classes (margins), such that for a given set of training examples, \(\{\left({x}_{i},{\mu }_{i}\right){\}}_{i=1}^{n}\), for a pixel \({x}_{i}\) and Kernel function \(V\), each \({\mu }_{i}=\{-1,+1\}\) can be assigned to one of two lithological classes. An SVM object function is used to solve the optimization problem as (Liu et al. 2017):

$$\max_\alpha\left\{\sum \limits_{i=1}^n\alpha_i+\sum \limits_{i,j=1}^n\alpha_i\alpha_j\mu_i\mu_jV\left(x_i,x_j\right)\right\}$$
(2)
$$s.t.$$
(3)
$$0\leq\alpha_i\leq C$$
(4)
$$\sum \limits_{i=1}^n\alpha_i\mu_i=0$$
(5)

where \(\alpha\) s are the Lagrange coefficients and \(C\) is a constant used to penalize the training errors of the samples. We applied SVM for the geological mapping in this study because of the following advantages,

  1. 1.

    Compared to traditional methods, the accuracy of the SVM classification is higher when the dimensionality of data is high and the training data set is small (Othman and Gloaguen 2017). It is a common problem in remote sensing applications for lithological mapping.

  2. 2.

    SVM can define non-linear decision boundaries in high-dimensional feature space by solving the quadratic optimization problem (Eq. 1) (Bachri et al 2019).

  3. 3.

    SVM can better differentiate mid-sedimentary rocks during the lithological classifications compared to other machine learning methods like self-organizing maps, neural networks, and genetic algorithms (Sahoo and Jha 2017).

Like other machine learning approaches, SVM can be sensitive to over-fitting the kernel selection criterion (Liu et al. 2017). Therefore, the performance of an SVM model depends on the selection of regularization parameters \(\alpha\) s and the form of the kernel function \(V\left({x}_{i},{x}_{j}\right)\), such as linear, polynomial, sigmoid, and radial basis functions (RBF) (Zuo 2017). The RBF is commonly used in lithological mapping using remote sensing images because of its efficient interpolation capabilities (Bachri et al 2019). In this study, we applied SVM on the training data set using the radial kernel function. Here, the two vital parameters are the gamma kernel width and the penalty parameter that influence the RBF-SVM performance. A high value for penalty parameters results in training errors, while a small penalty value generates a higher margin and, thus, increases the number of training errors (Kumar et al 2020). A penalty value of 100 resulted in optimal RBF-SVM performance in the classification of remote sensing data (Yang 2011; Bachri et al 2019). In this study, we set the penalty parameter to 100, and the gamma parameter in the kernel function was the inverse of the ASTER band numbers, i.e., 0.071.

Accuracy assessment

We observed a total of 200 geological locations for the accuracy assessment of both MLC and SVM classifiers. The ground survey data were randomly split into two subsets: a subset of 70% rocks samples for training the lithological classifier; and 30% reference samples to assess accuracies. We calculated the confusion matrix to evaluate the overall classification accuracy of the remotely sensed data, user and producer accuracy, and kappa coefficient (Congalton 1991; Lillesand et al. 2014).

Results

Ground surveys, microscopic analyses, and observed structures

Figure 2a–h show sampled rocks and structures of flute casts (a), calcareous shale (b), fracture filled with calcite (c), conglomeratic bed (d), limestone clast (e), mud crakes (f), siltstone clast (g), and volcanic clast (h) in the study area.

Fig. 2
figure 2

Sampled rocks and structures details of flute casts (a), calcareous shale (b), fracture filled with calcite (c), conglomeratic bed (d), limestone clast (e), mud crakes (f), siltstone clast (g), and volcanic clast (h) in Poonch, Azad Jammun and Kashmir (AJK)

Results of petrographic analysis of sampled units (see Fig. 3a–h) show the mineral deposits of muscovite, muscovite mica, quartz, alteration minerals, sutured ferrous silicate, biotite schist, hematite concretions, altered ferrous silicate, and deformed muscovite. The secondary sedimentary structures observed in the study area include the carbonate concretions from shale beds whose chemical composition is of calcite nature. These concretions are a few centimeters in size with conical, spherical, and disc shapes.

Fig. 3
figure 3

Microscopic analysis confirms the presence of muscovite and muscovite mica (a), quartz \({\mathrm{FeSiO}}_{3}\) (b), alteration minerals (c), carbonates and alteration rocks (limestone \({\mathrm{CaCO}}_{3}\), dolomite \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\) (d), biotite schist (e), hematite concretions (f), altered ferrous silicate (g), and deformed muscovite (h)

Band ratios

Multiple band ratios are processed for increasing image contrast for the extraction of lithology. Results are validated from the microscopic laboratory analysis of the study area. Figure 4a shows quartz (\({\mathrm{FeSiO}}_{3}\)) is mainly present in Banjosa, Marchkot, and Khali Dharman areas in the Murree Formation. Quartz prevents the flow of carbon from the steel. Therefore, it is widely used in industries as a deoxidizer. The total area of quartz calculated in the study area is 143 km2. Figure 4b and Fig. 1b–c indicate that the clay mineral kaolinite \(\left({\mathrm{Al}}_{2}{\mathrm{O}}_{3}{\left({\mathrm{SiO}}_{2}\right)}_{2}{\left({\mathrm{H}}_{2}\mathrm{O}\right)}_{2}\right)\) is heavily present in Rawalakot and Hajira areas of the Kamlial Formation and Murree Formation. Kaolinites are primarily layered silicates formed by feldspar (another clay mineral) weathering. It is water-insoluble and dark while its concentration is \(2.65\mathrm{g}/{\mathrm{cm}}^{3}\). The total area of kaolinites is projected to be 400 km2 in the study area.

Fig. 4
figure 4

Multiple band ratios showing the quartz \({\mathrm{FeSiO}}_{3}\) (a), clay mineral kaolinite \(\left({\mathrm{Al}}_{2}{\mathrm{O}}_{3}{\left({\mathrm{SiO}}_{2}\right)}_{2}{\left({\mathrm{H}}_{2}\mathrm{O}\right)}_{2}\right)\) (b), muscovite (mica) (c), laterite \(4\mathrm{H}3.-2\mathrm{H}3\) (d), ferrous silicate \({\mathrm{FeSiO}}_{3}\) (e), dolomite \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\) (f), and altered ferrous silicate (g) in Poonch, Azad Jammu and Kashmir (AJK)

Figure 4c and Fig. 1b–c show muscovite mica presence in the Abbottabad Formation, surficial deposits, and Murree Formation in Khali Dharman, Tulipir, and Tahi areas, which could be possibly due to the presence of ophiolites complexes metamorphic rocks. In the study area, muscovite is generally found in the associated form with sericite. The total area of muscovite is calculated to be 18 km2. Figure 4d indicates the presence of laterite \(4H3.-2H3\) mainly in Kamlial Formation and Murree Formation. Typical laterite is fragile and clay-like, with higher ratios in the northern and southern parts of the study area, whereas lower ratios in the central part. The iron oxide contains goethite \({\mathrm{HFeO}}_{2}\) crystals, lepidocrocite \(\mathrm{FeO}\left(\mathrm{OH}\right)\), and hematite \({\mathrm{Fe}}_{2}{\mathrm{O}}_{3}\). It comprises the most common and accessible titanium oxides and aluminum hydrated oxides \(4\mathrm{H}3.-2\mathrm{H}3.3\mathrm{H}2\mathrm{O}\), which is primarily reddish claystone due to weathering of iron-rich minerals in wet or humid environments. Its total area is estimated to be 182 km2.

Figure 4e and Fig. 1b–c indicate the presence of ferrous silicate (\({\mathrm{FeSiO}}_{3}\)) in the Murree Formation in the northeastern parts (i.e., Banjosa, Marchkot, and Khali Dharman). The total area of ferrous silicate in the study area is 143 km2. Figure 4f shows the presence of carbonates and alteration rocks limestone \({\mathrm{CaCO}}_{3}\) and dolomite \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\) mainly in the Kamlial and Murree formations. They are highly present in Bhangiun, Tain Dhalkot, Bhalgran, Parat, and adjacent areas of Tehsil Rawalakot, and in Dharmsala, Tattapani, and Dara of Tehsil Hajira. Overall, the northern part is high in carbonates comprising a total area of 134 km2. These carbonates are important components of calcareous, dolomite, and siderite rocks, including \({\mathrm{CaCO}}_{3}\), \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\), and \({\mathrm{FeCO}}_{3}\). Figure 4g shows that altered ferrous silicate is excessively present in the northern part (i.e., Bhangiun, Jandali, and Pachiot) and the southern part (i.e., Dharmsal and Sehra). Clay minerals and \({\mathrm{SiO}}_{2}\) rich rocks show excessive alteration. The calculated area of the altered rocks in the study area is 392km2.

Classifier performance for the identification of lithological formations through ASTER and LANDSAT 8 OLI imagery

Figure 5a shows the results of the MLC classification of LANDSAT 8 OLI imagery. It indicates various geological formations present in the study area. The geological formations identified from ML classification on the LANDSAT 8 OLI data show some variations with the geological map of the survey of Pakistan (SOP) (see Fig. 1). The Murree Formation is dominated, followed by the Kamlial, Patala, and Abbottabad formations. Similar patterns of formations appear in the SVM classified map through LANDSAT 8 OLI imagery (Fig. 5b). However, the surficial deposits are more dominant, particularly in the tail of the study area on the south. Whereas, in the same area, the Patala Formation, which largely appeared in the ML classification map, is missing in the SVM classification map. Comparing it with the SOP formation map in Fig. 1 and accuracy statistics in Table 2, the identification of the Patala Formation improved with ASTER imagery. It is further indicated by increased user accuracy from less than 67.51 to 90% accuracy in all of the two classification methods (i.e., MLC in Fig. 5b & SVM in Fig. 5d).

Fig. 5
figure 5

Classified lithological sequences in the district Poonch obtained through LANDSAT 8 OLI data with maximum likelihood classification (MLC) (a), support vector machine (SVM) classification (b); and, through ASTER data with MLC (c), and SVM (d)

Table 2 Summary of accuracy (%) and Kappa statistics of lithological classes obtained from LANDSAT 8 OLI data and ASTER imagery classifications through maximum likelihood classification (MLC) and support vector machine (SVM)

The Abbottabad Formation is absent in the lithological maps (Fig. 5c–d), which we obtained through MLC and SVM classifiers with ASTER data. However, it is present in the SVM classified map from LANDSAT 8 OLI imagery (Fig. 5b). On the other hand, the Patala Formation has high omission errors, i.e., the producer’s accuracy is low, and there is a probability that reference samples for this formation are wrongly classified.

Classifier performance for the identification of minerals through ASTER imagery

Figure 6 shows maps of lithological sequences in the district Ponch obtained through ASTER data with MLC Fig. 6a and SVM Fig. 6b classifiers. Both classifiers predominantly identify the presence of alteration rocks (limestone \({\mathrm{CaCO}}_{3}\) and dolomite \(\mathrm{CaMg}{\left({\mathrm{CO}}_{3}\right)}_{2}\), followed by the laterite \(4\mathrm{H}3.-2\mathrm{H}3\), and clay mineral kaolinite \(\left({\mathrm{Al}}_{2}{\mathrm{O}}_{3}{\left({\mathrm{SiO}}_{2}\right)}_{2}{\left({\mathrm{H}}_{2}\mathrm{O}\right)}_{2}\right)\). The quartz \({\mathrm{FeSiO}}_{3}\) is present in the north of the study area. Compared to MLC, the SVM classifier better identified the presence of muscovite \({\mathrm{KAI}}_{2}\left({\mathrm{AISi}}_{3}{\mathrm{O}}_{10}\right){\left(\mathrm{OH},\mathrm{F}\right)}_{2}\) in the study area. The mineral maps indicate the deposition of shale and sedimentary rocks. With ASTER imagery, the accuracy of the SVM classifier is better than MLC to classify the lithological sequences with overall kappa statistics (0.93 Versus 0.61) and overall accuracy (95.2% versus 70.7%), respectively.

Fig. 6
figure 6

Mineral map of the district Poonch obtained through ASTER data with maximum likelihood classification (MLC) (a), with support vector machine (SVM) classification (b) classifiers

Lithological classification and accuracy assessment

Table 2 shows a summary of accuracy (%) and Kappa statistics of lithological classes obtained from LANDSAT 8 OLI data and ASTER imagery classifications through MLC and SVM.

For the MLC classification using Landsat 8 OLI imagery, the producer accuracy of Muree, Abbottabad, Kamlial, Patala, and surficial formations is 78.84%, 79.15%, 84.11%, 92.28%, and 91.30%, whereas user accuracy is 98.72%, 71.23%, 37.74%, 67.51%, and 10.82%, respectively. For the MLC classification using ASTER imagery, the producer accuracy of Muree, Abbottabad, Kamlial, Patala, and surficial formations is 95.74%, 98.10%, 96.40%, 100.00%, and 100.00%, whereas user accuracy is 99.82%, 100.00%, 53.51%, 97.33%, and 79.27%, respectively. The MLC performance improved from overall kappa and accuracy statistics are 0.51 and 56.51% with Landsat imagery to 0.63 and 67.27% with ASTER data, respectively.

For the SVM classification using Landsat 8 OLI imagery, the producer accuracy for Muree, Abbottabad, Kamlial, Patala, and surficial formations are 96.41%, 63.71%, 32.78%, 0.00%, and 66.41%, and user accuracy is 90.88%, 72.34%, 66.44%, 0.00%, and 67.45%, respectively. For the SVM classification using ASTER imagery, the producer accuracy of Muree, Abbottabad, Kamlial, Patala, and surficial formations is 99.38%, 89.52%, 83.62%, 85.62%, and 88.46%, and the user accuracy is 99.09%, 87.04%, 88.58%, 91.24%, and 87.79%, respectively. The SVM performance is improved with overall kappa and accuracy statistics equal to 0.63 and 67.27% and 0.86 and 98.48% with Landsat and ASTER imagery, respectively.

Discussions

We used MLC and SVM with ASTER and LANDSAT 8 OLI imagery to map minerals in the regional scale of the district Poonch of Azad Jammu and Kashmir (AJK). Field surveys conducted during 20–27 February 2019 used the GPS, geological hammer, and digital camera. The petrographic analyses of field observations validated the mineral mapping from remotely sensed data.

The microscopic analyses show several primary sedimentary structures in the study area. The interbed structures (or pre-depositional) generally consist of erosion features. Under this category, we observed groove marks in the sandstone of the Murree Formation in the study area. The intra-bed structures (or syndepositional) consist of bedding in sedimentary rocks. Under this category, the sandstone beds range from 1 cm to a few meters in the study area. The Murree Formation bedding sandstone and laminations in sediments of shale are distinct. The asymmetrical ripple marks are observed in Nagri Formation sandstone (middle Siwaliks). In pebble imbrications, the clasts of variable size and composition in the Dhok Pathan Formation (upper Siwaliks) sandy matrix stacked against each other. The clasts are geared toward the current flow. The pebble imbrications from Jessa Pir conglomerates are reported in the study area.

The work of Kumar et al. (2020) has revealed that SVM outperforms other machine learning models irrespective of the input dataset used in the classification. In this study, we used the ASTER and Landsat data sets to identify lithological formations. To this, the performance of the SVM classifier appears better when used with ASTER imagery. However, in the case of SVM used with Landsat OLI imagery, the classifier could not perform well in deriving accurate and reliable identification of the Patala category. Contrarily, the Abbottabad Formation is missing in the maps prepared through classifying ASTER imagery by MLC and SVM. However, it appears in the map obtained through the SVM classifier with LANDSAT 8 OLI imager. It may be due to some spectral mixing associated with a specific alteration mapping that may better be differentiated with different imagery (Sekandari et al. 2020). Therefore, fusing the most useful thematic layers obtained from several sensors may produce more informative mineral maps at regional scales (Takodjou et al. 2020).

The work of Sheikhrahimi et al. (2019) found geochemical anomaly locations mostly surrounded by muscovite/illite mineral groups. It may be because the similarity-based methods SAM and SID may not well-matched the ASTER VNIR/SWIR spectral bands to the reference spectra of selected end-member minerals. Here, the SVM classifier better identified the presence of muscovite \({\mathrm{KAI}}_{2}\left({\mathrm{AISi}}_{3}{\mathrm{O}}_{10}\right){\left(\mathrm{OH},\mathrm{F}\right)}_{2}\) in the study area. Thus, SVM can better discriminate different lithological units for scenes with varying sizes and thresholds.

The Band Ratios Matrix Transformation (BRMT) developed by Askari et al. (2018) showed promising results to discriminate the boundary of sedimentary rock formations using ASTER VNIR and SWIR bands. The BRMT approach well identified the carbonate, quartz, and Fe, AI, Mg –OH bearing-altered minerals such as mica, laterite, and clay mineral kaolinite. In this study, SVM predominantly identified the presence of limestone, and dolomite, followed by laterite and kaolinite. However, since the SVM approach is less sensitive to the number of samples (Kumar et al. 2020), it can be a better candidate for mapping sequences and mineral deposits in poorly exposed lithologies of inaccessible regions in Azad Jammu and Kashmir. Future studies can compare the BRMT and SVM approaches for those areas. Furthermore, the SVM applications need to investigate the potential of hyperspectral imagery for more precise and accurate mineral explorations over regional scales.

Conclusion

The new information extracted from ASTER specialized band ratios, MLC, and SVM revealed several potential ferrous silicates, dolomite, and limestone zones in the district Poonch of Azad Jammu and Kashmir (AJK). We observed a total area of 143 km2 for ferrous silicate, 392km2 for altered dolomite rocks, and 182 km2 for both titanium oxides and aluminum hydrated oxides. Overall, the northern part of the study area is high in limestone, comprising a total area of 134 km2.

With ASTER imagery, the accuracy of the SVM classifier is better than MLC to obtain lithological classes with overall kappa statistics (0.86 Versus 0.72) and overall accuracy (98.48% versus 95.83%), respectively. With Landsat OLI imagery, once again, the accuracy of the SVM classifier is better than MLC to obtain lithological classes with overall kappa statistics (0.63 Versus 0.51) and overall accuracy (67.27% versus 56.51%), respectively. Compared to MLC, the SVM classifier better identified the presence of muscovite in the study area. Through the field analysis and laboratory work, we confirm 90–95% accuracy of SVM with ASTER imagery to identify minerals and lithological sequences. Overall, the SVM classifier outperformed when used with ASTER imagery.