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Global finite element nonlinear galerkin method for the penalized navier-stokes equations

机译:惩罚Navier-stokes方程的全局有限元非线性Galerkin方法

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摘要

A global finite element nonlinear Galerkin method for the penalized Navier-Stokes equations is presented. This method is based on two finite element spaces X_H and X_h, defined respectively on one coarse grid with grid size H and one fine grid with grid size h <<H. Comparison is also made with the finite element Galerkin method. If we choose H=O (ε~-1/4h~1/2), ε>0 being the penalty parameter, then two methods are of the same Order of approximation. However, the global finite element nonlinear Galerkin method Is much cheaper than the standard finite element Galerkin method.
机译:提出了惩罚Navier-Stokes方程的全局有限元非线性Galerkin方法。该方法基于两个有限元空间X_H和X_h,分别在一个网格尺寸为H的粗网格和一个网格尺寸h << H的精细网格上定义。还与有限元Galerkin方法进行了比较。如果我们选择H = O(ε〜-1 / 4h〜1/2),ε> 0作为惩罚参数,那么两种方法的近似阶数相同。但是,全局有限元非线性Galerkin方法比标准有限元Galerkin方法便宜得多。

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