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An eight-order accurate numerical method for the solution of 2D Helmholtz equation

机译:二维Helmholtz方程的八阶精确数值解法

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摘要

This note is concerned with a numerical method for the solution of 2D Helmholtz equation in unit square. The method uses a finite difference approximation in one coordinate space. Similar to the method of line, the method treats the working equation as a system of ordinary differential equation in the remaining independent variable. The method uses a coordinate transformation to decouple the system of ODE. Using this procedure, it is possible to formulate numerical schemes with arbitrary orders of accuracy. Numerical results for an eight-order accurate are presented.
机译:该注释涉及一种求解单位平方中二维Helmholtz方程的数值方法。该方法在一个坐标空间中使用有限差分近似。与线性方法类似,该方法将工作方程视为剩余独立变量中的常微分方程组。该方法使用坐标变换来解耦ODE系统。使用此过程,可以制定具有任意精度等级的数值方案。给出了八阶精度的数值结果。

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