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An analytical solution of plane strain consolidation due to apoint sink within a fluid-saturated poroelastic media

机译:流体饱和多孔弹性介质中由于点沉而引起的平面应变固结的解析解

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An analytical solution was derived for the general Biot's consolidation theory within a finite two-dimensional (2-D) poroelastic media due to a point sink/source when the pore pressure is prescribed on the boundary. Appropriate Fourier and Laplace transforms and the corresponding inversions were implemented to obtain the exact solution. In particular, the steady-state analytical solution due to a point sink of constant production rate was presented and validated by the exact solution available in the literature. The proposed analytical solution in this paper is highly applicable for testing the accuracy of numerical schemes, and also can be of great use to further investigate the behaviour of flow and deformation coupling in a finite 2-D domain.
机译:当在边界上指定孔隙压力时,由于点汇/源,在有限的二维(2-D)多孔弹性介质中,针对一般Biot固结理论得出了一种解析解。实施了适当的傅里叶和拉普拉斯变换以及相应的反演,以获得精确的解。特别是,提出了由于恒定生产率的点汇而产生的稳态分析解决方案,并通过文献中提供的精确解决方案进行了验证。本文提出的解析解非常适用于测试数值格式的准确性,也可以用于进一步研究有限二维区域内流动与变形耦合的行为。

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