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Preconditioned Conjugate Gradient Solvers for the Generalized Finite Element Method

机译:广义有限元方法的预处理共轭梯度解

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This paper focuses on preconditioners for the conjugate gradient method and their applications to the Generalized FEM with global-local enrichments (GFEM~(g1)) and the Stable GFEM~(g1). The preconditioners take advantage of the hierarchical struture of the matrices in these methods and the fact that most of the matrix does not change when simulating for example, the evolution of interfaces and fractures. The performance of the conjugate gradient method with the proposed preconditioner is investigated. A 3-D fracture problem is adopted for the numerical experiments.
机译:本文主要针对共轭梯度法的预处理器及其在具有全局局部富集的广义有限元法(GFEM〜(g1))和稳定的GFEM〜(g1)中的应用。在这些方法中,预处理器利用了矩阵的层次结构,并且在模拟(例如)界面和裂缝的演化时,大多数矩阵都不会改变。研究了所提出的预处理器的共轭梯度法的性能。数值实验采用了3-D断裂问题。

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