Spatiotemporal Study of Land Degradation Impacting the Oldest Mountains of the Indian Subcontinent
Abstract
1. Introduction
2. Materials and Methods
2.1. Overview of Study Area
2.2. Data and Its Analysis
2.3. Land Use and Land Cover (LULC) Change Analysis
2.4. Simulating Soil Erosion Using the Revised Universal Soil Loss Equation (RUSLE)
- Rainfall Erosivity (R): This rainfall is further used to calculate the rainfall erosivity factor for 2017 and 2024 using an equation given by Singh et al. (1981) [37] for the Indian subcontinent. The equation is
- Soil Erodibility (K): This is a constant defined based on the soil texture classifications on NBSS and LUP maps, with data from the regional literature.
- Topographic Factor (LS): ALOS-PALSAR DEM at 30 m resolution was procured from the Alaska Satellite Facility (ASF), and mosaicking was carried out. The DEM was converted into ASCII format for the calculation of the LS factor using a tool developed in Arc Macro Language [38] and modified in C++ programming [39]. This methodology ensures the high quality of the data without any gaps or voids and has been previously used in many studies [26,40]. This tool utilized the equation developed by Wischmeier and Smith (1965) [41], which is
- Cover Management Factor (C): Sentinel provides imagery at 10 m spatial resolution, and the derived NDVI using Sentinel imagery shows very high accuracy and spatial distribution of vegetation indices. We calculated the NDVI for both the pre- and post-monsoon periods and then averaged the NDVI values to account for seasonal vegetation fluctuations. The exponential function as proposed by Van der Kniff et al. (2000) [42] was used to calculate the C factor using the NDVI, allowing for continuous quantification of vegetation cover effects, rather than relying on values from previous literature. The assigned value from the literature may be subject to error, as it is not location-specific, whereas the C factor calculation from the NDVI is site-specific. Pre-monsoon NDVI (March to April) and post-monsoon NDVI (October to November) were used to calculate the annual average NDVI for 2017 and 2024 based on Sentinel-2 images. This average NDVI was used for the calculation of the C factor. Using this NDVI, the C factor was calculated by using the formula given by Van der Kniff et al. (2000) [42] for C factor calculation. The equation is
- Support Practice Factor (P): Each LULC class (2017 and 2024) has their values based on published empirical data (e.g., forest = 0.8, farmland = 0.5, built-up = 1). Raster maps were created to show spatial changes in management methods resulting from land use and land cover changes. The final study involved a spatially explicit analysis of the forecasted soil erosion between 2017 and 2024. This change was examined in detail, along with observed land use and land cover changes and shifts in carbon and phosphorus elements, to attribute erosion alterations to specific anthropogenic factors (e.g., the conversion of rangeland to urban land). This method is important because it is more than a simple list of LULC changes. It evaluates the deterioration process by performing statistical correlations between each LULC transition and changes in the C and P elements of the RUSLE framework. This will help identify not only the location of change but also how the changes exacerbate soil erosion. This method can provide practical information regarding the AMS, which is under strong developmental pressure, by determining the most detrimental transitions in land use and modeling the potential impacts of conservation measures. Therefore, it offers a consistent model for assessing land degradation in other stable mountain systems around the world, where preservation of the fragile soil layer is paramount for ecological integrity and sustainable development.
3. Results
3.1. Spatial Temporal Dynamics of Land Use and Land Cover (LULC)
3.2. Vegetation Cover (NDVI) and Cover Management Factor (C)
3.3. Topographic (LS) and Soil Erodibility (K) Factors
3.4. Climatic Erosivity (Precipitation and R Factor)
3.5. Soil Erosion Assessment on a Comprehensive Scale
3.6. Mining Scenario of the Aravalli Mountain System
4. Discussion and Conclusions
Supplementary Materials
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Acknowledgments
Conflicts of Interest
Abbreviations
| LULC | Land use–land cover |
| RUSLE | Revised Universal Soil Loss Equation Model |
| AMS | Aravalli Mountain System |
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| Class | 2001 | 2010 | 2020 | Change Detection (2020–2001) | P Factor | C Factor |
|---|---|---|---|---|---|---|
| Forest | 30.6164 | 37.316 | 264.6212 | 234.0048 | 0.8 | 0.008 |
| Shrubland | 3907.87 | 970.791 | 996.683 | −2911.187 | 0.8 | 0.1 |
| Permanent Wetlands | 3.42189 | 16.0132 | 61.8002 | 58.37831 | 1 | 0.001 |
| Croplands | 70,719.7 | 73,611.1 | 73,227.7 | 2508 | 0.5 | 0.08 |
| Urban and Built-Up | 1107.31 | 1152.48 | 1256.3 | 148.99 | 1 | 0.1 |
| Barren | 192.432 | 153.947 | 116.098 | −76.334 | 1 | 0.45 |
| Waterbodies | 8.98976 | 28.6928 | 47.1376 | 38.14784 | 0 | 0 |
| Total | 75,970.34 | 75,970.34 | 75,970.34 |
| S. No. | LULC Class | 2017 | 2024 | Change Detection | P Factor | Reference |
|---|---|---|---|---|---|---|
| 1 | Waterbodies | 400.515 | 440.956 | 40.44104 | 0 | [43] |
| 2 | Forest | 1231.85 | 1379.16 | 147.31 | 0.8 | [44] |
| 3 | Flooded vegetation | 5.55089 | 7.04385 | 1.49296 | 0.05 | [45] |
| 4 | Cropland | 44,736.3 | 43,353.8 | −1382.5 | 0.5 | [46] |
| 5 | Built-up | 4958.84 | 7603.16 | 2644.32 | 1 | [46] |
| 6 | Bare land | 264.784 | 163.02 | −101.764 | 1 | [46] |
| 7 | Rangeland | 24,372.5 | 23,023.2 | −1349.3 | 0.8 | [47] |
| Total | 75,970.34 | 75,970.34 |
| Mineral | Leases | Area | Production | Sale Value | Revenue | Employment | Year |
|---|---|---|---|---|---|---|---|
| Copper Ore | 3 | 706.75 | 11.03992 | 220.7984 | 1698.28 | 1890 | 2015 |
| Iron Ore | 17 | 2235.093 | 41.3387 | 795.1189 | 3084.672 | 992 | 2015 |
| Lead–Zinc | 8 | 6964.97 | 59.00459 | 1403.909 | 115,555 | 6724 | 2015 |
| Silver | 0 | 0 | 0.003672 | 1332.702 | 6675.44 | 0 | 2015 |
| Manganese | 1 | 18.898 | 0.03457 | 1.0371 | 8 | 70 | 2015 |
| Copper Ore | 3 | 706.75 | 10.55287 | 211.0574 | 1582.93 | 1890 | 2016 |
| Iron Ore | 18 | 2240.099 | 35.62676 | 743.8161 | 3225.276 | 899 | 2016 |
| Lead–Zinc | 8 | 6964.97 | 61.36137 | 1456.315 | 158,476.1 | 7093 | 2016 |
| Silver | 0 | 0 | 0.004564 | 1766.876 | 12,229.46 | 0 | 2016 |
| Manganese | 1 | 18.898 | 0.02545 | 0.4072 | 6.89 | 70 | 2016 |
| Copper Ore | 3 | 706.75 | 11.60267 | 232.0534 | 2039.41 | 1890 | 2017 |
| Iron Ore | 18 | 2240.097 | 34.67614 | 1020.736 | 1940.418 | 833 | 2017 |
| Lead–Zinc | 8 | 7141.27 | 56.57699 | 1523.266 | 185,685.9 | 7986 | 2017 |
| Silver | 0 | 0 | 0.004209 | 1631.923 | 11,334.27 | 0 | 2017 |
| Manganese | 1 | 18.898 | 0.07502 | 2.2506 | 6.28 | 70 | 2017 |
| Copper Ore | 3 | 706.75 | 13.49566 | 0 | 2432.24 | 1890 | 2018 |
| Iron Ore | 18 | 2230.099 | 33.28672 | 1308.424 | 2659.635 | 949 | 2018 |
| Lead–Zinc | 8 | 6964.973 | 110.9525 | 8032.635 | 208,563.5 | 28,697 | 2018 |
| Silver | 0 | 0 | 0.00158 | 0 | 2001 | 0 | 2018 |
| Manganese | 1 | 18.898 | 0.0941 | 4.705 | 12.38355 | 70 | 2018 |
| Copper Ore | 3 | 706.75 | 11.49213 | 0 | 1851.34 | 1760 | 2019 |
| Iron Ore | 18 | 2345.312 | 25.42375 | 998.3889 | 2539.372 | 957 | 2019 |
| Lead–Zinc | 7 | 7089.272 | 0 | 0 | 0 | 26,388 | 2019 |
| Silver | 0 | 0 | 0.001351 | 0 | 1944.1 | 0 | 2019 |
| Manganese | 1 | 18.898 | 0.09937 | 2.9811 | 16.13 | 70 | 2019 |
| Copper Ore | 3 | 706.75 | 9.91991 | 0 | 1802.64 | 1760 | 2020 |
| Iron Ore | 15 | 2265.645 | 42.47763 | 1861.836 | 5115.946 | 993 | 2020 |
| Lead and Zinc | 7 | 7089.273 | 61.45674 | 4437.929 | 183,503.8 | 27,912 | 2020 |
| Silver | 0 | 0 | 0.001204 | 199.75 | 22,674.98 | 0 | 2020 |
| Manganese | 1 | 18.898 | 0.0694 | 2.082 | 7.6025 | 70 | 2020 |
| Copper Ore | 3 | 706.75 | 28.88911 | 72.22276 | 5488.93 | 1760 | 2021 |
| Iron Ore | 15 | 2297.065 | 47.6655 | 2214.864 | 10,392.74 | 1183 | 2021 |
| Lead and Zinc | 7 | 7089.273 | 30.44639 | 5744.762 | 254,008.2 | 29,531 | 2021 |
| Silver | 0 | 0 | 0.005688 | 3128.323 | 23,949.1 | 0 | 2021 |
| Manganese | 1 | 18.898 | 0.130706 | 4.182579 | 20.9129 | 70 | 2021 |
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Devrani, R.; Kumar, R.; Roy, J.K.; Chowdhury, A. Spatiotemporal Study of Land Degradation Impacting the Oldest Mountains of the Indian Subcontinent. Geographies 2026, 6, 29. https://doi.org/10.3390/geographies6010029
Devrani R, Kumar R, Roy JK, Chowdhury A. Spatiotemporal Study of Land Degradation Impacting the Oldest Mountains of the Indian Subcontinent. Geographies. 2026; 6(1):29. https://doi.org/10.3390/geographies6010029
Chicago/Turabian StyleDevrani, Rahul, Rohit Kumar, Jitendra Kumar Roy, and Abhiroop Chowdhury. 2026. "Spatiotemporal Study of Land Degradation Impacting the Oldest Mountains of the Indian Subcontinent" Geographies 6, no. 1: 29. https://doi.org/10.3390/geographies6010029
APA StyleDevrani, R., Kumar, R., Roy, J. K., & Chowdhury, A. (2026). Spatiotemporal Study of Land Degradation Impacting the Oldest Mountains of the Indian Subcontinent. Geographies, 6(1), 29. https://doi.org/10.3390/geographies6010029

