DocumentCode :
3303120
Title :
Numerical simulation of unsaturated flow in porous media using the finite volume method
Author :
Abid, Maysoon Basheer
Author_Institution :
Water Resources Eng. Dept., Univ. of Baghdad, Baghdad, Iraq
fYear :
2012
fDate :
7-8 Nov. 2012
Firstpage :
1
Lastpage :
8
Abstract :
In this paper, the moisture-based form of Richards´ equation that describes the transient flow of water in an unsaturated porous media is investigated numerically for horizontal and vertical infiltration using the cell-centered finite volume method. The fully implicit scheme is selected to represent the time discretization. For horizontal flow, linear and an exponential form are selected to represent the soil water diffusivity. For vertical flow, the Haverkamp functions are used to describe the soil water diffusivity and hydraulic conductivity. Arithmetic mean, harmonic mean and geometric mean are used to estimate the interblock nonlinear soil water diffusivity and hydraulic conductivity. The closer agreement between the predicted water content distributions obtained from; the numerical and Philip´s quasi-analytical solutions indicated that numerical model is a reliable tool for predicting infiltration of water into soil.
Keywords :
diffusion; finite volume methods; flow simulation; flow through porous media; soil; water; Haverkamp functions; Philip quasianalytical solutions; Richard equation; arithmetic mean; cell-centered finite volume method; geometric mean; harmonic mean; horizontal infiltration; hydraulic conductivity; moisture-based form; numerical simulation; soil water diffusivity; transient flow; unsaturated flow; unsaturated porous media; vertical infiltration; Conductivity; Equations; Finite volume methods; Mathematical model; Media; Soil; Transient analysis; Finite volume method; Infiltration; Porous media; Richards´ Equation; Unsaturated flow;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Engineering Sciences (FNCES), 2012 First National Conference for
Conference_Location :
Baghdad
Print_ISBN :
978-1-4673-5033-4
Type :
conf
DOI :
10.1109/NCES.2012.6740476
Filename :
6740476
Link To Document :
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