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Some observations on the behavior of the method of fundamental solutions in 3D acoustic problems

机译:关于3D声学问题中基本解法的行为的一些观察

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The benchmark problem of room acoustics, consisting on the determination of the three-dimensional (3D) sound field generated by a point source placed within a closed acoustic space is here addressed by means of the Method of Fundamental Solutions (MFS). The focus of this paper is on the behavior of a MFS numerical frequency domain approach with regards to stability, accuracy, and efficiency. Strategies of improving stability and accuracy of the method such as the use of different distributions of collocation points and virtual sources or an singular value decomposition (SVD) solver are also analyzed. It has been found that these strategies allowed increasing accuracy and attaining stability. Comparison with a classical BEM model was also performed, and has shown that the MFS can reach excellent accuracy making use of smaller-sized equation systems.
机译:室内声学的基准问题,包括确定由放置在封闭声学空间内的点源产生的三维(3D)声场,在此通过基本解法(MFS)解决。本文的重点是关于稳定性,准确性和效率的MFS数值频域方法的行为。还分析了提高方法稳定性和准确性的策略,例如使用并置点和虚拟源的不同分布或奇异值分解(SVD)求解器。已经发现,这些策略允许增加准确性并获得稳定性。还与经典BEM模型进行了比较,结果表明,使用较小尺寸的方程组,MFS可以达到出色的精度。

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