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Solution of time Varying Magnetic field by Applying Absorbing Boundary Condition

机译:利用吸收边界条件求解时变磁场

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The need for absorbing boundary condition and coordinate stretching arises when one wishes to simulate the extension to infinity on a finite domain of computation for a problem. This paper poses a time varying magnetic field problem in cylindrical coordinate for two regions under consideration with different permeabilities for each one. The linear partial differential equation governing this problem is in the form of Helmholtz equation. Subsequently, the paper develops the proper absorbing boundary operator for the problem. It uses Classical Gauss-Seidel Algorithm for the Finite difference (FD) solution of linear partial differential equation with the constructed absorbing boundary condition in order to investigate its effect on the solution of the problem.
机译:当一个人希望在问题的有限计算域上模拟无穷大的扩展时,就需要吸收边界条件和坐标拉伸。本文提出了两个区域在圆柱坐标系中的时变磁场问题,其中每个区域的磁导率不同。控制该问题的线性偏微分方程采用亥姆霍兹方程的形式。随后,本文针对该问题开发了合适​​的吸收边界算子。针对构造有吸收边界条件的线性偏微分方程的有限差分(FD)解,使用经典高斯-赛德尔算法进行研究,以研究其对问题解的影响。

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