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Axisymmetric Deformation Of An Isotropic Elastic Liquid-saturated Porous Medium Using An Eigenvalue Approach

机译:各向同性弹性液体饱和多孔介质的轴对称变形的特征值法

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摘要

A deformation problem of an isotropic elastic liquid-saturated porous medium has been discussed by finding a general solution to the field equations of poroelasticity under axisymmetric conditions. An eigenvalue approach using the Laplace and the Hankel transforms is applied to get the solution. To show the utility of the solution obtained, an application of an infinite space with a concentrated point force acting at some interior point of the medium has been considered. The transformed solutions are inverted numerically, using a numerical inversion technique to invert the Laplace and the Hankel transforms. The results in the form of displacement and stress components have been obtained numerically and discussed graphically for a particular model.
机译:通过寻找轴对称条件下多孔弹性场方程的一般解,讨论了各向同性弹性液体饱和多孔介质的变形问题。应用了使用拉普拉斯(Laplace)和汉克尔(Hankel)变换的特征值方法来获得解。为了显示所获得的解决方案的实用性,已经考虑了使用集中力作用于介质某些内部点的无限空间的应用。使用数值反演技术对变换后的解进行数值反演,以对Laplace和Hankel变换进行反演。对于特定模型,已通过数值方式获得了位移和应力分量形式的结果,并以图形方式进行了讨论。

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