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首页> 外文期刊>Journal of Applied Mathematics and Computing >Weak Galerkin finite element method for solving one-dimensional coupled Burgers' equations
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Weak Galerkin finite element method for solving one-dimensional coupled Burgers' equations

机译:弱Galerkin有限元方法,用于求解一维耦合汉堡方程

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In this paper, we apply a weak Galerkin method for solving one dimensional coupled Burgers' equations. Based on a conservation form for nonlinear term and some of the technical derivational. Theorticly, we drive the optimal order error in L-2 and H-1 norm for both continuous and discrete time weak Galerkin finite element schemes, also the stability of continuous time weak Galerkin finite element method is proved. Numerically, the accuracy and effectiveness of the weak Galerkin finite element method are illustrated by using Numerical examples with the lower order Raviart-Thomas element RTk for discrete weak derivative space.
机译:在本文中,我们应用了一种弱Galerkin方法,用于求解一维耦合汉堡的方程。 基于非线性术语的保护形式和一些技术衍生物。 主地图,我们在L-2和H-1标准中驾驶最佳顺序误差,用于连续和离散时间弱Galerkin有限元件方案,也证明了连续时间弱Galerkin有限元方法的稳定性。 在数值上,通过使用具有下阶Rawiart-Thomas元件RTK的数值示例来说明弱Galerkin有限元方法的精度和有效性,用于离散弱衍生空间。

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