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Modeling sound scattering using a combination of the edge source integral equation and the boundary element method

机译:利用边缘源积分方程和边界元方法的组合建模声散射

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摘要

A hybrid method for sound scattering calculations is presented in this paper. The boundary element method (BEM) is combined with a recently developed edge source integral equation (ESIE) [J. Acoust. Soc. Am. 133, 3681-3691 (2013)]. Although the ESIE provides accurate results for convex, rigid polyhedra, it has several numerical challenges, one of which applies to certain radiation directions. The proposed method, denoted ESIEBEM, overcomes this problem with certain radiation directions by applying a similar approach as BEM. First, the sound pressure is calculated on the surface of the scattering object using the ESIE, and then second, the scattered sound is obtained at the receiver point using the Kirchhoff-Helmholtz boundary integral equation, as BEM does. The three methods have been compared for the scattering by a rigid cube. Based on results from several discretizations, ESIE and ESIEBEM results are typically (90% quartile) within 3-4 . 10(-4) for a kL-value of 1.83 and 2 . 10(-3) for kL=9.15, L being the cube length, of reference results computed with the BEM. The computational cost of ESIEBEM appears to be lower than BEM.
机译:用于声音散射计算的混合方法被提出本文。边界元法(BEM)与最近开发的边缘源积分方程(ESIE)[J.组合acoust。 SOC。是。 133,3681-3691(2013)]。虽然ESIE提供凸准确的结果,刚性多面体,它有几个数值的挑战,其中一个适用于某些辐射的方向。所提出的方法,表示为ESIEBEM,通过施加类似的方法作为BEM克服了这个问题与某些辐射方向。首先,声压来计算使用ESIE散射物体的表面上,然后第二,在接收器处使用点基尔霍夫 - 亥姆霍兹边界积分方程而获得的散射声,BEM一样。这三种方法进行了比较由刚性立方体散射。基于从几个离散化的结果,ESIE和ESIEBEM结果通常(90%四分位数)在3-4。 10(-4)为1.83和2一KL-值。 10(-3),用于KL = 9.15,L是立方体的长度与BEM计算参考结果。 ESIEBEM的计算成本似乎比BEM要低一些。

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    Norwegian Univ Sci &

    Technol Trondheim Dept Elect Syst Acoust Res Ctr NO-7491 Trondheim Norway;

    Norwegian Univ Sci &

    Technol Trondheim Dept Elect Syst Acoust Res Ctr NO-7491 Trondheim Norway;

    Norwegian Univ Sci &

    Technol Trondheim Dept Elect Syst Acoust Res Ctr NO-7491 Trondheim Norway;

    Stanford Univ Dept Mus CCRMA 660 Lomita Dr Stanford CA 94305 USA;

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  • 正文语种 eng
  • 中图分类 声学;
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