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Enhancing the accuracy in reconstruction of vibro-acoustic responses of a complex structure using Helmholtz equation least squares based nearfield acoustical holography

机译:基于近场声学全息术的Helmholtz方程,增强了复杂结构的振动结构重建的准确性

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Traditional nearfield acoustical holography uses the acoustic pressure measured at very close range to a source surface as input data. The source characteristics are determined by reconstructing the acoustic quantities on the source surface. The accuracy in reconstruction depends critically on the accuracy and the completeness of input data. In practice, constraints in measurements in terms of microphone spacing and standoff distance, and background noise can make input data neither complete nor accurate. Although the accuracy in reconstruction may be improved by using regularization, the incompleteness in input data cannot be adequately compensated. This paper demonstrates that this difficulty may be circumvented by supplementing the acoustic pressure with the normal surface velocity measured on a few points on a source surface. Using a combined acoustic pressure and normal surface velocity as input data to the Helmholtz equation least squares method based NAH, we may significantly improve the accuracy in reconstructing all vibro-acoustic responses on the surface of any vibrating structure. Experimental validations of this approach were conducted on a baffled rectangular, thin plate with free-free boundary conditions subjected to random excitations. Improvement in reconstruction accuracy was shown by comparing the reconstructed vibro-acoustic responses with the measured quantities.
机译:传统的近场声学全息术使用在非常近距离测量的声压作为输入数据。通过重建源表面上的声量来确定源特征。重建的准确性尺寸统治性地依赖于输入数据的准确性和完整性。在实践中,在麦克风间距和支座距离方面的测量中的约束,以及背景噪声可以使输入数据既不完整也不准确。尽管通过使用正则化可以改善重建的精度,但输入数据的不完整性不能得到充分补偿。本文表明,通过在源表面上的几个点测量的正常表面速度补充声压来避免这种难度。使用组合的声压和正常表面速度作为基于Helmholtz方程的输入数据的NaH,我们可以显着提高重建在任何振动结构表面上的所有振动声反应的精度。这种方法的实验验证是在困扰的矩形,薄板上进行,具有自由的边界条件,经受随机激动。通过将重建的vibro声响应与测量量进行比较来显示重建精度的改进。

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