On the limits of an "in vacuum" model to determine the mechanical parameters of isotropic poroelastic materials

Journal of Sound and Vibration

Volumn 276, Issue 3-5, 2004, Pages 729-754

  Danilov, O ^a   Sgard, F ^a   Olny, X ^a  

^a CNRS   (France)

Author keywords

[No Author keywords available]

Indexed keywords

AUTOMOBILES; ELASTIC MODULI; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; NOISE ABATEMENT; POROUS MATERIALS; THICKNESS MEASUREMENT;

ISOTROPIC POROELASTIC MATERIALS; MECHANICAL RESPONSES; MULTILAYERED STRUCTURES;

ACOUSTIC IMPEDANCE;

EID: 3242734051     PISSN: 0022460X     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jsv.2003.08.036     Document Type: Article

References (19)

1. Cragg A. A finite element model for rigid porous absorbing materials. Journal of Sound and Vibration. 61:1978;101-111.
2. J.P. Coyette, H. Wynendaele, A finite element model for predicting the acoustical transmission characteristics of layered structures, in: R.J. Bernhard, J.S. Bolton (Eds.), Proceedings of Inter-Noise' 95, Newport Beach, CA, 1995, pp. 1279-1282.
3. Panneton R., Atalla N. Numerical prediction of sound transmission through multilayer systems with isotropic poroelastic materials. Journal of the Acoustical Society of America. 100(1):1996;346-354.
4. Kang Y.J., Bolton J.S. A finite element model for sound transmission through foam-lined double-panel structure. Journal of the Acoustical Society of America. 99:1996;2755-2765.
5. Atalla N., Panneton R., Debergue P. A mixed displacement-pressure formulation for poroelasic materials. Journal of the Acoustical Society of America. 104(3):1998;1444-1452.
6. M. Melon, Caractérisation de Matériaux Poreux par Ultrasons de Basses Fréquences (20-500 kHz), Ph.D. Dissertation, Univ. Du Maine, Le Mans, France, 1996.
7. J. Tran-Van, X. Olny, F.C. Sgard, Y. Gervais, Global inverse methods for determine the acoustical parameters of anisotropic porous materials, Proceedings of 17th International Congress on Acoustics, Rome, 2001.
8. R. Panneton, X. Olny, Analytical solutions for the characterization of the tortuosity and viscous characteristic length of porous media, Journal of the Acoustical Society of America, 2002, submitted.
9. Allard J.F., Jansens G., Vermeir G., Lauriks W. Frame-borne surface waves in air-saturated porous media. Journal of the Acoustical Society of America. 111(2):2002;690-696.
10. Brouard B., Etchessahar M., Sahraoui S. Détermination expérimentale du module de rigidité en flexion d'une plaque de poreux aux basses fréquences. Canadian Acoustics. 28(3):2000;78-79.
11. B.H. Song, J.S. Bolton, Y.J. Kang, Effect of circumferential edge constant on the acoustical properties of glass fiber materials, Journal of the Acoustical Society of America 110(6) (2001) 2902-2916.
12. H.R. Tshudi, The development of new material characterization methods in order to achieve a better treatment optimization. Seventh UNIKELLER Conference, 1981.
13. Lee G. Resonance apparatus for damping measurements. Metallurgical and Materials Transactions A. 26A:1995;2819-2823.
14. Pritz T. Transfer function method for investigation of the complex modulus of acoustic materials. spring-like specimen Journal of Sound and Vibration. 72(3):1980;317-341.
15. E. Mariez, S. Sahraoui, J.F. Allard, Elastic constants of polyurethane foam's skeleton for Biot model, in: F.A. Hill, R. Lawrence (Eds.), Proceedings of Inter-Noise' 96, Liverpool, pp. 951-954.
16. Langlois C., Panneton R., Atalla N. Polynomial relations for quasi-static mechanical characterization of isotropic poroelastic materials. Journal of the Acoustical Society of America. 110(6):2001;3032-3040.
17. Allard J.F. Propagation of Sound in Porous Media. Modeling Sound Absorbing Materials:1993;Elsevier, New York.
18. MNS/NOVA™, version 1.0 http://www.mecanum.com .
19. Debergue P., Panneton R., Atalla N. Boundary conditions for the weak formulation of the mixed (u,p) mixed poroelasticity problem. Journal of the Acoustical Society of America. 106(5):1999;2383-2390.