Groundwater Potential Zones
Ten evidence layers weighed by the analytic hierarchy process, checked against your wells.
Draw an area and the tool builds a groundwater potential map from lithology, lineament density, slope, drainage density, rainfall, topographic wetness, land cover and dry-season moisture, vegetation and surface temperature. Each layer is rated 1–5, weighted by the analytic hierarchy process, and the map is classed into five zones and validated against known wells.
Overview
All layers are read for your area on one regular grid. Terrain layers come from a 30 m elevation model: slope, a depression-filled D8 flow network for drainage density and the wetness index, and lineaments extracted automatically as elongated zones of strong one-directional curvature (or taken from your own lineament file). Moisture, vegetation and surface temperature come from the least cloudy satellite scenes of the dry season, when green or moist ground is most likely fed by shallow water.
The result is a ranking of the ground inside your area, not a measurement of water. It does not give depth, aquifer thickness or water quality; use the high zones to place electrical soundings and test wells. With wells loaded, the tool reports the success-rate curve, ROC for productive against dry wells, the frequency ratio of each class and the correlation with yield.
What you enter · What you get
What you enter
- Area of study (4–2500 km²)
- Dry-season year and cell size
- Importance of each layer (1–9)
- Your lineaments (GeoJSON, optional)
- Known wells with yield or status (CSV, optional)
What you get
- Potential map in five classes with areas
- Every layer as values and ratings
- AHP weights with the consistency ratio
- Success-rate and ROC curves, frequency ratios
- Framed map sheet, layer figure, ASCII grid, CSV
How it works in the field
Method and equations
Analytic hierarchy process
Importance scores are turned into a reciprocal pairwise matrix on the Saaty scale; the weights are its principal eigenvector, and the consistency ratio must stay below 0.10.
Potential index
Weighted linear combination of the 1–5 ratings, renormalised over the layers present in each cell, then classed by natural breaks.
Terrain layers
Slope by Horn (1981); depressions filled by priority flood; channels where the contributing area exceeds 0.5 km².
Dry-season layers
Indices from surface reflectance; land-surface temperature from the thermal band of the surface-temperature product.
Validation
Area under the success-rate curve (Chung & Fabbri 2003), ROC area by the Mann–Whitney statistic, and frequency ratio per class.
Accuracy and error limits
- The map ranks relative groundwater potential; its success is measured against wells: an area under the success curve of 0.7–0.8 is typical, and the result is shown for your wells when you enter them.
- Weights are expert judgements; regional geology and rainfall layers are coarse, and depth, yield and water quality are not predicted.
- To reduce the error: validate with as many wells as possible, test other weights, and confirm targets with resistivity soundings before drilling.
Who uses it
Standards and references
- Saaty, T.L. (1980). The Analytic Hierarchy Process. McGraw-Hill, New York.
- Machiwal, D., Jha, M.K. & Mal, B.C. (2011). Assessment of groundwater potential in a semi-arid region of India using remote sensing, GIS and MCDM techniques. Water Resources Management, 25, 1359–1386.
- Jha, M.K., Chowdary, V.M. & Chowdhury, A. (2010). Groundwater assessment in Salboni Block, West Bengal (India) using remote sensing, geographical information system and multi-criteria decision analysis techniques. Hydrogeology Journal, 18, 1713–1728.
- Chung, C.F. & Fabbri, A.G. (2003). Validation of spatial prediction models for landslide hazard mapping. Natural Hazards, 30, 451–472.
- Barnes, R., Lehman, C. & Mulla, D. (2014). Priority-flood: an optimal depression-filling and watershed-labeling algorithm for digital elevation models. Computers & Geosciences, 62, 117–127.
- Beven, K.J. & Kirkby, M.J. (1979). A physically based, variable contributing area model of basin hydrology. Hydrological Sciences Bulletin, 24(1), 43–69.
- Horn, B.K.P. (1981). Hill shading and the reflectance map. Proceedings of the IEEE, 69(1), 14–47.
- Gao, B.-C. (1996). NDWI — a normalized difference water index for remote sensing of vegetation liquid water from space. Remote Sensing of Environment, 58, 257–266.
- Copernicus Sentinel-2 Level-2A, USGS Landsat Collection 2 Level-2 surface temperature, Copernicus DEM GLO-30, ESA WorldCover 10 m, Macrostrat geological map (CC BY 4.0), ERA5 reanalysis via Open-Meteo; served by the Microsoft Planetary Computer.
At a glance
- Category
- Water & rivers
- Runs on
- Phone, tablet and desktop browser
- Export
- Map sheet PNG, layer figure PNG, ASCII grid, CSV, PDF report
- Access
- Subscribers
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