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Numerical solution of scalar wave equation by the modified radial integration boundary element method

机译:修改径向积分边界元法的标量波方程的数值解

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A radial integration boundary element method is applied to the analysis of two-dimensional scalar wave equation problem. Based on two kinds of fundamental solutions, two types of the integral equation is derived for solution of wave problem. Time domain integrals which are imposed to the solution are implemented using an efficient modified formulation of the radial integration method for concave shapes which was recently introduced in [1]. This boundary only element approach is applied to Newmark and Houbolt time stepping methods. Performance of the implemented formulation is evaluated using several numerical examples.
机译:径向积分边界元方法应用于二维标量波方程问题的分析。基于两种基本解决方案,导出了两种类型的整体方程来解决波浪问题。利用最近在[1]中最近引入的凹形形状的径向整合方法的有效修改的制剂来实现对解决方案施加的时域积分。该边界仅应用于纽马克和Houbolt时间步进方法。使用若干数值示例评估实施的制剂的性能。

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