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A time dependent two-dimensional method for the solution of the magneto-plasma dynamic coupled problem

机译:求解磁等离子体动态耦合问题的时变二维方法

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摘要

A method for the numerical solution of the time dependent two-dimensional magneto-plasma dynamic coupled problem in the low magnetic Reynolds number case, is presented. The method is based on a time dependent two-dimensional description of the fluid dynamics iteratively coupled to a steady state two-dimensional description of the electrodynamics. This is allowed as the characteristic times of variation of the electrodynamic quantities are much lower than those of the fluid dynamic quantities. The fluid is assumed to be compressible and viscous, and governed by the Navier-Stokes equations. A semi-implicit finite difference pressure scheme has been utilised for the solution of the fluid dynamic problem. The electrodynamics is described by a second order elliptic partial differential equation obtained from the Maxwell equations and generalised Ohm's law. The elliptic equation is solved by means of an exponential fitting finite difference method. In order to test the algorithm described above, the transient of a plasma flow in a channel, caused by the variation of the externally applied magnetic field, has been studied.
机译:提出了一种在低雷诺数情况下二维时空二维磁等离子体动力耦合问题数值解的方法。该方法基于迭代地耦合到电动力学的稳态二维描述的流体动力学的时间相关二维描述。这是允许的,因为电动力量的变化特征时间比流体动力量的特征时间低得多。假定流体是可压缩的和粘性的,并且受Navier-Stokes方程支配。半隐式有限差分压力方案已用于解决流体动力学问题。电动力学由从麦克斯韦方程和广义欧姆定律获得的二阶椭圆偏微分方程描述。椭圆方程通过指数拟合有限差分法求解。为了测试上述算法,已经研究了由外部施加的磁场的变化引起的通道中等离子体流的瞬变。

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