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Integral equations of the crack problem of poroelasticity: Discretization by Gaussian approximating functions

机译:Porelasticity裂缝问题的整体方程:高斯近似函数的离散化

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The paper is devoted to the problem of poroelasticity for a homogeneous isotropic medium with a crack. The medium is subjected to external loading and fluid pressure arbitrary distributed on the crack surface. The solution is presented as a combination of the potentials of simple and double layers of poroelasticity. Boundary conditions on the crack surface provide integral equations for the densities of these potentials. For numerical solution, the integral equations are discretized using Gaussian approximating functions. For planar cracks, an efficient numerical method based on the fast Fourier transform technique is proposed. An example of a penny-shape crack subjected to a constant pressure is considered. (C) 2018 Elsevier Ltd. All rights reserved.
机译:本文致力于具有裂纹的均匀各向同性培养基的孔弹性问题。 培养基经受在裂缝表面上分布的外部装载和流体压力。 该解决方案以简单和双层孔弹性的电位的组合呈现。 裂缝表面上的边界条件为这些电位的密度提供整体方程。 对于数值解决方案,使用高斯近似函数离散方程是离散的方程。 对于平面裂缝,提出了一种基于快速傅里叶变换技术的有效数值方法。 考虑了经受恒定压力的便士形裂纹的一个例子。 (c)2018年elestvier有限公司保留所有权利。

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