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首页> 外文期刊>Numerical Methods for Partial Differential Equations: An International Journal >A Parallel Finite Element Variational Multiscale Method Based on Fully Overlapping Domain Decomposition for Incompressible Flows
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A Parallel Finite Element Variational Multiscale Method Based on Fully Overlapping Domain Decomposition for Incompressible Flows

机译:基于完全重叠域分解的不可压缩流并行有限元变分多尺度方法

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摘要

Based on fully overlapping domain decomposition and a recent variational multiscale method, a parallel finite element variational multiscale method for convection dominated incompressible flows is proposed and analyzed. In this method, each processor computes a local finite element solution in its own subdomain using a global mesh that is locally refined around its own subdomain, where a stabilization term based on two local Gauss integrations is adopted to stabilize the numerical form of the Navier-Stokes equations. Using the technical tool of local a priori estimate for the finite element solution, error bounds of the discrete solution are estimated. Algorithmic parameter scalings are derived. Numerical tests are also given to verify the theoretical predictions and demonstrate the effectiveness of the method. (c) 2014 Wiley Periodicals, Inc. Numer Methods Partial Differential Eq 31: 856-875, 2015
机译:基于完全重叠的区域分解和最近的变分多尺度方法,提出并分析了对流主导的不可压缩流的并行有限元变分多尺度方法。在这种方法中,每个处理器都使用围绕自己子域进行局部细化的全局网格,在自己的子域中计算局部有限元解,其中采用基于两个局部高斯积分的稳定项来稳定Navier-斯托克斯方程。使用对有限元解进行局部先验估计的技术工具,可以估计离散解的误差范围。推导算法参数缩放。还进行了数值测试,以验证理论预测并证明该方法的有效性。 (c)2014 Wiley Periodicals,Inc.数值方法偏微分方程31:856-875,2015年

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