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3-D acoustic shape sensitivity analysis using the fast multipole boundary element method

机译:三维声学形状灵敏度分析采用快速多极边界元法

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The fast multipole boundary element method (FMBEM), based on the Burton-Miller formulation for 3-D acoustic sensitivity analysis, is presented in this paper in order to overcome the difficulties in the shape sensitivity analyses using the boundary element method based on the direct differentiation method. The Burton-Miller formulation, which is a linear combination of the conventional boundary integral equation (CBIE) and its normal derivative (NDBIE), is applied to circumvent the difficulty caused by the so-called fictitious eigen-frequencies. The fast multipole method (FMM) is also employed to improve the overall computational efficiency. The sensitivity boundary integral equations of hypersingular type are obtained by the direct differentiation method. The correctness and validity of the method are demonstrated through some numerical results, from which the effectiveness of the present method is shown for 3-D acoustic shape sensitivity analyses.
机译:本文提出了基于Burton-Miller配方的Burton-Milouster配方的快速多极边界元法(FMBEM),以克服基于直接的边界元法的形状敏感性分析的难度差异化方法。作为传统边界整体方程(CBIE)和其正常衍生物(NDBIE)的线性组合的Burton-Miller配方被应用于避免由所谓的虚拟突出频率引起的难度。快速的多极方法(FMM)也用于提高整体计算效率。通过直接分化方法获得超周序列的灵敏度边界积分方程。通过一些数值结果证明了该方法的正确性和有效性,从中显示了本方法的有效性,用于3-D声学敏感性分析。

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