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Finite element approximation of biharmonic mathematical model for MHD flow using /spl Psi/-an approach

机译:使用/ spl Psi /-方法的MHD流双谐波数学模型的有限元逼近

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A generalized mathematical model describing the dynamics of magnetic field influence on a conducting liquid in a square cavity is presented. A method involving a biharmonic mathematical model with stream function /spl Psi/, and the magnetic potential A was used. The Galerkin method was applied to solve a system of two variational identities. A numerical finite element algorithm based on the second order elements was developed. In the algorithm the Newton-Raphson method is used to solve the resulting nonlinear system. Numerical experiments with different Reynolds (R/sub e/, R/sub m/) and Hartmann (H/sub /spl alpha//) numbers were presented in graphical form.
机译:提出了一个广义的数学模型,该模型描述了磁场对方腔中的导电液体的影响动力学。使用了一种方法,该方法涉及具有流函数/ spl Psi /的双谐波数学模型,并且具有磁势A。运用Galerkin方法求解具有两个变分恒等式的系统。提出了一种基于二阶元素的数值有限元算法。在该算法中,牛顿-拉夫森法用于求解所得的非线性系统。以图形形式展示了具有不同雷诺数(R / sub e /,R / sub m /)和哈特曼(H / sub / spl alpha //)的数值实验。

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