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A multistep time-domain plane wave superposition method for stabilizing the reconstruction of the non-stationary sound field

机译:稳定非平稳声场重建的多步时域平面波叠加方法

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A multistep time domain plane wave superposition method (M-TDPWSM) is proposed to stabilize the reconstruction process of a non-stationary sound field when the measured time-evolving pressure on the hologram plane is used to solve the time-wavenumber pressure spectra on the virtual source plane. Unlike the conventional TDPWSM that performs each solving inverse calculation for only one time step in reconstructing the time-evolving pressure, the proposed M-TDPWSM combines the solving equations at several time steps to form a large matrix equation for once solving inverse calculation. The multistep calculation in the proposed M-TDPWSM not only reduces the total number of the solving inverse calculation for decreasing the accumulation errors, but also changes the element distribution of the inverse matrix to improve the filtering effect. One numerical simulation with an exciting plate is designed to examine the abilities of the proposed M-TDPWSM and the conventional TDPWSM. Several parameters including the position of the virtual source plane, the sampling number in the wavenumber domain, the noise and the number k of the proposed M-TDPWSM are investigated in the simulation. The simulation results attest that the reconstructed time-evolving pressure by the proposed M-TDPWSM at different parameter settings matches well with the theoretical one, but the conventional TDPWSM is sensitive to these parameters and sometimes its solutions are emanative. The proposed M-TDPWSM can suppress the numerical instability of reconstructing the non-stationary sound field and provide a stable solution. An experiment with an impacted planar plate was carried out in a semi anechoic room to further verify the superiority of the proposed M-TDPWSM in improving the stability of the solving inverse process. (C) 2018 Published by Elsevier Ltd.
机译:提出了一种多步时域平面波叠加方法(M-TDPWSM),用于稳定的非平稳声场的重建过程。虚拟源平​​面。与传统的TDPWSM在重建随时间变化的压力时仅在一个时间步上执行每个求解逆计算的方法不同,所提出的M-TDPWSM在几个时间步处组合求解方程以形成用于一次求解逆计算的大矩阵方程。所提出的M-TDPWSM中的多步计算不仅减少了求解逆计算的总数以减少累积误差,而且改变了逆矩阵的元素分布以提高滤波效果。设计了一种带有激励板的数值模拟,以检查所提出的M-TDPWSM和常规TDPWSM的能力。在仿真中研究了包括虚拟源平面的位置,波数域中的采样数,噪声和拟议的M-TDPWSM的数k在内的几个参数。仿真结果表明,所提出的M-TDPWSM在不同的参数设置下重建的随时间变化的压力与理论值相吻合,但是传统的TDPWSM对这些参数敏感,有时其解决方案是必须的。所提出的M-TDPWSM可以抑制重建非平稳声场的数值不稳定并提供稳定的解决方案。在半消声室中进行了带有冲击平板的实验,以进一步验证所提出的M-TDPWSM在提高求解逆过程稳定性方面的优越性。 (C)2018由Elsevier Ltd.发布

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