Abstract

In this research, a triple-layered acoustic panel with sound-absorbing intermediate layer materials is modeled analytically in order to calculate the sound transmission loss in the normal incidence field. This information provides an appropriate platform for optimum noise control. In this paper, porous material is used as an absorbent layer between two elastic panels. In modeling these triple-layered panels, theory of wave propagation in porous materials is used and bounded boundary condition of the first elastic layer and unbounded boundary condition of the second elastic layer is applied. To validate the model, the results of this model are compared with the results of the Bolton. Comparison of results revealed very good compatibility. Here, the effect of the length of the air gap between the elastic layers, density and the material of the elastic plate, the thickness and vibro-acoustic properties of the intermediate porous material on the values of transmission loss is investigated.In a wide range of frequencies, increasing air gap, density of elastic panels and porous layer thickness, increase the transmission loss up to 10 dB. At frequencies above 10 kHz, a reduction in porosity, static Young's modulus, the loss coefficient, increasing bulk density of the solid phase, the factor of geometrical structure and viscosity of porous material, increase the sound transmission loss up to 15 dB.

Highlights

  • Multiple-layered panels in comparison with single-layered panel are used in many engineering applications due to their higher efficiency in acoustic isolation in a wide range of frequencies

  • Porous material is used as an absorbent layer between two elastic panels

  • In modeling these triple-layered panels, theory of wave propagation in porous materials is used and bounded boundary condition of the first elastic layer and unbounded boundary condition of the second elastic layer is applied. The results of this model are compared with the results of the Bolton

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Summary

Introduction

Multiple-layered panels in comparison with single-layered panel are used in many engineering applications due to their higher efficiency in acoustic isolation in a wide range of frequencies. Flat or curved elastic panels with an intermediate layer of porous material, are used in many practical applications, it is very difficult to analyze the sound transmission of these panels. Biot [1] presented a theory of wave propagation in a porous elastic solid containing a compressible viscous fluid, in two parts. The emphasis of the research was on the materials that have both fluid and solid phases. In the second part of his study [2], the theory of wave propagation in a porous elastic solid is presented for high frequencies. Just like the first part, the focus is on materials that are contains the fluid and solid phases. Propagation curves of velocity phases and damping coefficients for three types of waves are plotted as a function of frequency, for six different combinations of certain parameters. The behavior of the flanking paths at higher frequencies is discussed

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