4.6 Article

DEM modelling of unsaturated seepage flows through porous media

期刊

COMPUTATIONAL PARTICLE MECHANICS
卷 9, 期 1, 页码 135-152

出版社

SPRINGER INT PUBL AG
DOI: 10.1007/s40571-021-00398-x

关键词

Porous media; Unsaturated flow; Discrete element method; Infiltration; Water evaporation

资金

  1. Australian Research Council [DP160100775, DP170103793, DP190102779]

向作者/读者索取更多资源

A new hybrid numerical approach is proposed to model unsaturated seepage flows through porous media by combining discrete and continuum methods. The method is capable of describing the nature of flow in unsaturated porous media at the microscale level and simulating water flow through heterogeneous porous media without any ad hoc treatments. The method can be applied to various methods possessing similar features, with a focus on its application to the discrete element method (DEM).
A new hybrid discrete-continuum numerical approach that explores the key advantages of both discrete and continuum approaches is proposed to model unsaturated seepage flows through porous media. In contrast to existing approaches where a porous medium is often represented by a continuum medium or required a background mesh, the proposed approach explicitly exploits the discrete contact network formed by an assembly of discrete solid particles. Each solid particle is assumed to occupy an equivalent-continuum space, over which the governing equations for unsaturated seepage flow are derived. These governing equations are then discretised and solved on the discrete contact network through a new numerical procedure that links micro-diffusivity to the macro-one. Thanks to this concept, the proposed approach is capable of describing the nature of flow in unsaturated porous media at the microscale level. This unique feature also enables the proposed approach to naturally simulate the water flow through the heterogeneous porous media without any ad hoc treatments. In this paper, the mathematical concept of the proposed approach together with its implementation features and performances for a rigid porous media is presented and discussed. The focus is placed on its application to the discrete element method (DEM), although the proposed concept, in general, can be applied to any other methods possessing similar features.

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