Steady state conditions predictions of time-dependent infiltration problems: an LTDRM with a predictor-corrector scheme approach
Time-dependent infiltration problems from periodic irrigation channels with root-water uptake processes, which is modelled using a Richards equation, are studied. The problems is solved numerically. To solve the problems, a set of transformations and a Laplace Transform Dual Reciprocity Method (LTDR...
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| Veröffentlicht in: | Journal of physics. Conference series 2019-11, Vol.1280 (2), p.22039 |
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| creator | Zahroh, M Solekhudin, I |
| description | Time-dependent infiltration problems from periodic irrigation channels with root-water uptake processes, which is modelled using a Richards equation, are studied. The problems is solved numerically. To solve the problems, a set of transformations and a Laplace Transform Dual Reciprocity Method (LTDRM) with a predictor corrector scheme are employed. Finally, employing Gaver-Stehfest formula and diffusivity factor, the numerical solutions of these problems are obtained. Predictions of time needed to achieve steady state conditions for different homogeneous soils are presented and discussed. |
| doi_str_mv | 10.1088/1742-6596/1280/2/022039 |
| format | Article |
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| subjects | Infiltration Laplace transforms Physics Predictor-corrector methods Reciprocity Steady state Time dependence |
| title | Steady state conditions predictions of time-dependent infiltration problems: an LTDRM with a predictor-corrector scheme approach |
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