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ASYMPTOTIC APPROXIMATION OF THE MODAL ACOUSTICrnIMPEDANCE OF A CIRCULAR MEMBRANE

机译:圆膜的模态声学阻抗的渐近逼近

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摘要

The Neumann boundary value problem of the Helmholtz equation of a vibrating circular membrane embedded into a flat rigid baffle is solved. The membrane is excited asymmetrically and radiates acoustic waves into the half-space above the baffle. A set of elementary asymptotic equations for modal radiation self-impedance and mutual impedance is presented. The equations are necessary for numerical computations of the radiated active and reactive acoustic power including the acoustic attenuation. A few equations available in the literature are collected. All the missing equations have been obtained using the methods of analysis of contour integral and stationary phase. The presented equations cover a wide frequency band, with the exception of the lowest frequencies and the frequencies close to coincidence.
机译:解决了嵌入平面刚性挡板中的圆形振动膜Helmholtz方程的Neumann边值问题。膜被非对称地激发,并将声波辐射到挡板上方的半空间中。给出了一组模态辐射自阻抗和互阻抗的基本渐近方程。这些方程对于包括声衰减在内的辐射有功和无功声功率的数值计算是必需的。收集了一些文献中可用的方程式。使用轮廓积分和固定相分析的方法获得了所有缺失的方程。除最低频率和接近重合的频率外,给出的方程式涵盖了一个宽频带。

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