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A proper orthogonal decomposition variational multiscale meshless interpolating element-free Galerkin method for incompressible magnetohydrodynamics flow

机译:一种适当的正交分解变分型多尺寸无网格插值元素的无压力流体动力学流动

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摘要

In the recent decade, the meshless methods have been handled for solving most of PDEs due to easiness of the meshless methods. One of the popular meshless methods is the element-free Galerkin (EFG) method that was first proposed for solving some problems in the solid mechanics. The test and trial functions of the EFG are based on the special basis. Recently, some modifications have been developed to improve the EFG method. One of these improvements is the variational multiscale EFG procedure. In the current article, the shape functions of interpolation moving least squares approximation have been applied to the variational multiscale EFG technique for solving the incompressible magnetohydrodynamics flow. In order to reduce the elapsed CPU time of simulation, we employ a reduced-order model based on the proper orthogonal decomposition technique. The current combination can be referred to as the reduced-order variational multiscale EFG technique. To illustrate the reduction in CPU time used as well as the efficiency of the proposed method, we applied it for the two-dimensional cases.
机译:在最近的十年中,由于无丝毫方法的容易性,已经处理了无比的方法,以解决大部分PDE。其中一种流行的无网格方法是一种无元素的Galerkin(EFG)方法,首先提出解决固体力学中的一些问题。 EFG的测试和试验功能基于特殊基础。最近,已经开发了一些修改以改善EFG方法。其中一个改进是变形式多尺度EFG程序。在本文的文章中,插值移动最小二乘近似的形状函数已经应用于用于求解不可压缩的磁流体动力学流的变分多尺度EFG技术。为了降低经过的CPU模拟时间,我们采用了基于适当的正交分解技术的阶数模型。当前组合可以称为阶数变分型多尺度EFG技术。为了说明所使用的CPU时间的降低以及所提出的方法的效率,我们将其应用于二维案例。

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