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NUMERICAL PROCEDURE FOR SOLVING THE STRIPrnPROBLEM BY THE SPECTRAL EQUATION

机译:谱方程求解条带问题的数值程序

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摘要

Recently, a new technique has been proposed by one of the authors for solving diffraction problems belonging to certain class. The class includes 2D problems that can be reduced to propagation problems on branched surfaces by applying the method of images. One of the simplest problems belonging to this class is diffraction by an infinitely thin ideal strip. Within the framework of the new method, a "spectral equation" is derived, which is an ordinary differential equation for the components of the directivity of the scattered field. The coefficients of the spectral equation are known up to several numerical parameters, and these are found by a complicated numerical procedure from the a-priori known monodromy data for the equation. In the current paper the numerical procedure is described and its accuracy and efficiency are analyzed.
机译:近来,一位作者提出了一种新技术来解决属于某些类别的衍射问题。该类包括2D问题,可通过应用图像方法将其简化为在分支表面上的传播问题。属于这一类的最简单的问题之一是无限薄的理想带的衍射。在新方法的框架内,推导了一个“光谱方程”,它是散射场方向性成分的一个常微分方程。光谱方程的系数最多可知几个数值参数,这些系数是通过复杂的数值程序从该方程的先验已知单峰数据中找到的。在本文中描述了数值程序,并分析了其准确性和效率。

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