瞬态(计算机编程)
地质学
伽辽金法
各向异性
流量(数学)
多孔介质
平面(几何)
有限元法
岩土工程
对称(几何)
偏微分方程
曲面(拓扑)
几何学
机械
数学
数学分析
多孔性
计算机科学
物理
工程类
结构工程
操作系统
量子力学
出处
期刊:Journal of the Hydraulics Division
[American Society of Civil Engineers]
日期:1973-12-01
卷期号:99 (12): 2233-2250
被引量:448
标识
DOI:10.1061/jyceaj.0003829
摘要
A Galerkin-type finite element method is employed to solve the quasilinear partial differential equations of transient seepage in saturated-unsaturated porous media. The resulting computer program is capable of handling nonuniform flow regions having complex boundaries and arbitrary degrees of local anisotropy. Flow can take place in a vertical plane, in a horizontal plane, or in a three-dimensional system with radial symmetry. An arbitrary number of seepage faces can be considered simultaneously, and the positions of the exit points on these boundaries are adjusted automatically during each time step. Two examples, one of seepage through an earth dam with a sloping core and horizontal drainage blanket, and the other of seepage through a layered medium cut by a complex topography, are included. These examples indicate that the classical concept of a free surface is not always applicable when dealing with transient seepage through soils.
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