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A completely explicit finite element method for solving dynamic u-p equations of fluid-saturated porous media

机译:求解流体饱和多孔介质动力u-p方程的完全显式有限元方法

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摘要

A completely explicit finite element method is developed to efficiently solve the dynamic u-p equations of fluid saturated porous media (FSPM). In the spatial domain, a diagonalization method is applied to both the mass and the fluid compressibility matrices by neglecting the interactions between adjacent nodes in the finite element model of FSPM for the first time. In the time domain, an explicit-explicit algorithm consisting of the central and the unilateral difference methods is applied to solve the dynamic u-p equations. The stability and accuracy of the proposed explicit-explicit algorithm are discussed. Moreover, five numerical examples were presented in this paper. The good agreements between the results obtained from the proposed method and the existing explicit-implicit method indicate that the diagonalization method for the fluid compressibility matrix and the proposed completely explicit method are validity in solving the dynamic u-p equations of FSPM.
机译:开发了一种完全显式的有限元方法,以有效地求解流体饱和多孔介质(FSPM)的动力学u-p方程。在空间域中,对角线化方法首次通过忽略FSPM有限元模型中相邻节点之间的相互作用而应用于质量和流体可压缩性矩阵。在时域中,采用由中心差分法和单边差分法组成的显式显式算法来求解动态u-p方程。讨论了所提显式算法的稳定性和准确性。此外,本文给出了五个数值示例。所提出的方法与现有的显式-隐式方法之间的良好一致性表明,流体可压缩性矩阵的对角线化方法和所提出的完全显式方法在求解FSPM的动态u-p方程时是有效的。

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