Abstract
The ability to design and employ groundwater distribution models plays an important role in the development and application of regional water management policies and resource exploration. This paper presents a probabilistic reasoning approach for estimating groundwater levels over a geological map based on a limited number of available observations of hydraulic head and conductivity levels. The approach adapts, expands, and combines non-Euclidean distance kriging, probabilistic graphical modeling, and expectation maximization to provide a viable alternative to the currently existing, simulation-based methods of spatial interpolation. Upon outlining a conceptual framework for the proposed approach, this paper investigates the feasibility of using its key component, the Markov random field, with a flexible (learned) structure that recovers hydraulic conductivity maps from the knowledge of hydraulic head on those maps. The model is trained on a medium-sized data set of simulated hydraulic maps, and returns promising results. The paper also motivates future work in the area, pointing out several research directions.
| Original language | English |
|---|---|
| Article number | 04015058 |
| Journal | Journal of Hydrologic Engineering - ASCE |
| Volume | 21 |
| Issue number | 2 |
| DOIs | |
| State | Published - Feb 1 2016 |
Keywords
- Markov random field
- Non-Euclidean kriging
- Probabilistic reasoning
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