Abstract

The optimization of secondary source configuration for an active noise control (ANC) system in its enclosed space generally focuses on noise reduction requirements at discrete points only. This may lead to the poor noise reduction performance in the whole spatial region, and it is necessary to know the information on error sensor positions in advance. To address this problem, a cost function for spatial-region-oriented noise reduction is proposed. The plane wave decomposition of the enclosed sound field is used to obtain the primary field plane waves and the unit secondary field plane wave of each candidate secondary source as the prior knowledge for configuration optimization, so as to formulate a wave-domain ANC cost function. The optimization method adopts the simulated annealing search. Taking a rigid-walled rectangular cavity as an example, the optimization method is firstly compared with two space-domain methods by using analytic values of the wave-domain prior knowledge. The comparison results show that the better reduction of spatial acoustic potential energy can be achieved independent of the error sensor configuration information. Then the estimated values of the wave-domain prior knowledge through measuring randomly distributed microphones are used to optimize the configuration of the ANC system. The optimization results suggest that the noise reduction of spatial acoustic potential energy of the optimized configuration can be better than that of the space-domain method, but the microphone positions have a great influence on the noise reduction performance.

Highlights

  • Journal of Sound and Vibration. 1997, 201(5) : 577⁃593 [12] 陈克安, 胥健, 王磊, 等. 基于声场分解和稀疏正则化的二维空间次级声源布局优化[ J] . 西北工业大学学报, 2019, 37 (4) : 697⁃703 CHEN Kean, XU Jian, WANG Lei, et al Optimization of secondary sources configuration in two⁃dimensional space based on sound field decomposition and sparsity⁃inducing regularization[ J]

  • The optimization of secondary source configuration for an active noise control ( ANC) system in its en⁃ closed space generally focuses on noise reduction requirements at discrete points only

  • This may lead to the poor noise reduction performance in the whole spatial region, and it is necessary to know the information on error sensor positions in advance

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Summary

Introduction

平面 波 幅 值 ( plane wave amplitude, PWA ) 近 似 表 级 PWA 向量 wp 和单位次级 PWA 矩阵 Γ ,均不涉及 误差传感器位置信息。 之后便可应用具体的布局优 图 5 88 Hz 下利用 PWA 测量估计值的 WD⁃SA 所选布局的降噪量指标(L = 8) Active noise control (2nd ed.) [ M] .

Results
Conclusion

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