Affiliation:
1. Department of Engineering, University of Ferrara, via G. Saragat 1, 44122 Ferrara, Italy
2. Materiacustica srl, via C. Ravera, 15/A, 44122 Ferrara, Italy
Abstract
Abstract
The transfer matrix method (TMM) has become an established and widely used approach to compute the sound absorption coefficient of a multilayer structure. Due to the assumption made by this method of laterally infinite media, it is necessary to introduce in the computation the finite-size radiation impedance of the investigated system, in order to obtain an accurate prediction of the sound absorption coefficient within the entire frequency range of interest; this is generally referred to as finite transfer matrix method (FTMM). However, it has not been extensively investigated the possibility of using the FTMM to accurately approximate the sound absorption of flat porous samples experimentally determined in an Alpha Cabin, a small reverberation room employed in the automotive industry. To this purpose, a simulation-based round robin test was organized involving academic and private research groups. Four different systems constituted by five porous materials, whose properties were experimentally characterized, were considered. Each participant, provided with all the mechanical and physical properties of each medium, was requested to simulate the sound absorption coefficient with an arbitrary chosen code, based on the FTMM. The results indicated a good accuracy of the different formulations to determine the finite-size radiation impedance. However, its implementation in the computation of the sound absorption coefficient as well as the upper limit of the range of incidence angles within which the acoustic field is simulated, and the model adopted to describe each material, significantly influenced the results.
Reference45 articles.
1. Acoustics—Measurement of sound absorption in a reverberation room,2003
2. Standard Test Method for Sound Absorption and Sound Absorption Coefficients by the Reverberation Room Method,2017
3. A Reduced-Order Integral Formulation to Account for the Finite Size Effect of Isotropic Square Panels Using the Transfer Matrix Method;Bonfiglio;J. Acoustical Soc. Am.,2016
4. Propagation of Sound in Porous Media
5. A Wavenumber Approach to Quantifying the Isotropy of the Sound Field in Reverberant Spaces;Nolan;J. Acoustical Soc. Am.,2018
Cited by
5 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献