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Simulation of Natural Convection Influenced by Magnetic Field with Explicit Local Radial Basis Function Collocation Method

机译:磁场影响自然对流的显式局部径向基函数配置方法模拟

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摘要

The purpose of the present paper is to extend and explore the application of a novel meshless Local Radial Basis Function Collocation Method (LRBFCM) in solution of a steady, laminar, natural convection flow, influenced by magnetic field. The problem is defined by coupled mass, momentum, energy and induction equations that are solved in two dimensions by using local collocation with multiquadrics radial basis functions on an overlapping five nodded sub-domains and explicit time-stepping. The fractional step method is used to couple the pressure and velocity fields. The considered problem is calculated in a square cavity with two insulated horizontal and two differentially heated vertical walls with magnetic field applied in the horizontal direction. Numerical predictions are calculated for different Grashof numbers, ranging from 10~4 to 10~6, and Hartman numbers, ranging from 0 to 100, at Prandtl numbers 0.71 and 0.14. The results of the method are compared to predictions, obtained by other numerical methods, including FLUENT [Fluent (2003)]. Good agreement has been achieved. The LRBFCM has been used in this kind of problems for the first time. The main advantage of the method is its simple numerical implementation and no need for polygonisation.
机译:本文的目的是扩展和探索一种新颖的无网格局部径向基函数配置方法(LRBFCM)在受磁场影响的稳定,层流,自然对流中的应用。该问题由耦合的质量,动量,能量和感应方程定义,这些方程通过在具有重叠的五个点子域上使用局部二次配多个二次径向基函数和显式的时间步长来求解。分数步法用于耦合压力场和速度场。所考虑的问题是在具有两个水平绝缘壁和两个垂直加热壁且在水平方向施加磁场的方腔中计算的。计算了不同的Grashof数在10〜4到10〜6之间的数值预测,以及Hartman数在0到100之间的普朗特数0.71和0.14。将该方法的结果与通过其他数值方法(包括FLUENT [Fluent(2003))获得的预测进行比较。已达成良好协议。 LRBFCM首次用于此类问题。该方法的主要优点是其简单的数值实现,并且不需要多边形化。

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