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首页> 外文期刊>Journal of vibration and control: JVC >Environmental and sound divergence effects on the performance of rectangular sonic crystals with Helmholtz resonators
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Environmental and sound divergence effects on the performance of rectangular sonic crystals with Helmholtz resonators

机译:对亥姆霍兹谐振器矩形声音晶体性能的环境和声音分歧

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摘要

Environmental and sound divergence effects on the noise attenuation performance of rectangular sonic crystals with Helmholtz resonators were investigated using experimental methods. The experiments were conducted under indoor, semi-indoor, and outdoor conditions. The positions of the noise source and receiver were rotated to different angles to study the sound divergence effects on the sonic crystals. For a full array of sonic crystals, performance of the sonic crystals at indoor and semi-indoor were similar and poorer than outdoor at all frequencies. The presence of Helmholtz resonators caused a significant amount of insertion loss at 1000Hz for experiments that were indoors and outdoors. 1000Hz was the designed resonant frequency produced by the Helmholtz resonators. The reduction of the number of columns of the sonic crystals resulted in greater negative insertion loss in all three environment conditions. The sound divergence effects on the sonic crystals were greater for frequencies above 800 Hz and they were less significant for frequencies below 800 Hz. The types of noises had noticeable effects on insertion loss obtained by the sonic crystals. Numerical simulations were performed to investigate the dispersion properties of the sonic crystals. Numerical results with and without Helmholtz resonators generally showed similar trends with the corresponding experimental results.
机译:使用实验方法研究了对螺旋谐振器矩形声音晶体噪声衰减性能的环境和声音差异。该实验是在室内,半室内和室外条件下进行的。噪声源和接收器的位置旋转到不同的角度,以研究对声波晶体的声音发散效果。对于全阵列的声波晶体,室内和半室内的声音晶体的性能与所有频率相似且较差。 Helmholtz谐振器的存在导致1000Hz的大量插入损耗用于室内和户外的实验。 1000Hz是由亥姆霍兹谐振器产生的设计谐振频率。在所有三种环境条件下,减少声波晶体的数量导致更大的阴性插入损失。对于800Hz高于800Hz的频率,对声音晶体的声音发散效应越大,对于低于800Hz的频率而言,它们的频率不太重要。噪声类型对由声波晶体获得的插入损耗有明显的影响。进行数值模拟以研究声态晶体的分散性质。没有Helmholtz谐振器的数值结果通常显示出类似的实验结果趋势。

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