Open Access
| Issue |
Mechanics & Industry
Volume 13, Number 3, 2012
|
|
|---|---|---|
| Page(s) | 185 - 195 | |
| DOI | https://doi.org/10.1051/meca/2012011 | |
| Published online | 01 August 2012 | |
- E.M. Kerwin, Damping of flexural waves by a constrained viscoelastic layer, J. Acoust. Soc. Am. 31 (1959) 952–962 [CrossRef] [Google Scholar]
- E.E. Ungar, E.M. Kerwin, E.M Loss factors of viscoelastic systems in terms of energy concepts, J. Acoust. Soc. Am. 34 (1959) 954–957 [CrossRef] [Google Scholar]
- R.A. Di Taranto, W. Blasingame, Composite damping of vibrating sandwich beams, J. Appl. Mech. Trans. ASME (1967) 633–638 [Google Scholar]
- D.J. Mead, S. Markus, Damping sandwich beam with arbitrary boundary conditions, the forced vibration of three layer damped sandwich beam with arbitrary boundary conditions, J. Sound Vib. 10 (1967) 163–175 [Google Scholar]
- F. Njilie Adamou, P. Muller, M.T. Gautherin, Evaluation de l’amortissement d’une plaque sandwich, acier-polymère-acier, Mécanique & Industries 4 (2003) 77–81 [CrossRef] [Google Scholar]
- H. Yuh-Chun, H. Shyh-Chin, The frequency response and damping effect of three-layer thin shell with viscoelastic core, Comput. Struct. 76 (2000) 577–591 [CrossRef] [Google Scholar]
- P. Mahmoodi, Structural dampers, J. Structural Division–ASCE 95 (1972) 1961–1967 [Google Scholar]
- D.M. Bergamon, R.D. Hanson, Characteristics of viscoelastic damping devices, Proceedings of the ATC Seminar and Workshop on Base Isolation and Passive Energy Dissipation, Applied Technology Council, Redwood City, 1986 [Google Scholar]
- H. Gacem, Y. Chevalier, J.L. Dion, M. Soula, B. Rezgui, Non linear dynamic behaviour of a preloaded thin sandwich plate incorporating visco-hyperelastic layers, J. Sound Vib. (2008) 1–19 [Google Scholar]
- D. Gay, Matériaux Composites, Hermes, 1987 [Google Scholar]
- J.N. Reddy, Mechanics of laminated composite plates, CRC press, Boca Raton, FL, 1997 [Google Scholar]
- J. Salençon, Viscoélasticité, Presses de l’école nationale des Ponts et Chaussées, 1983 [Google Scholar]
- J. Mandel, Sur les corps viscoélastiques linéaires à comportement linéaire, C. R. Acad. Sci. 241 (1955) 1910–1912 [Google Scholar]
- M. Rivlin, A theory of large elastic deformation, J. Appl. Phys. 11 (1940) 582–592 [Google Scholar]
- T. Beda, Y. Chevalier, Sur le comportement statique et dynamique des élastomères en grandes déformations, Mécanique industrielle et Matériaux 50-N (1997) 228–231 [Google Scholar]
- A.D. Nashif, D.I. Jones, J.P. Henderson, Vibration damping, John Wiley – Intersciences, New York, 1985 [Google Scholar]
- J.D. Ferry, Viscoelastic properties of polymers, John Wiley & Sons, New York, 1961 [Google Scholar]
- L.C. Botten, A.A. Asatryan, N.A. Nicorovici, R.C. McPhedran, C.C. Martijn de Sterke, Generalisation of the transfer matrix formulation of the theory of electron and photon conductance, Elsevier B.V, 2006 [Google Scholar]
- Y. Chevalier, J.T. Vinh, (ed), Mechanics of viscoelastic materials and wave dispersion, ISTE Ltd, London (U.K) and John Wiley & Sons, Hoboken (NJ- USA), 2010 [Google Scholar]
- K. Miller, Testing elastomers for finite element analysis, Axel Products, 2004 [Google Scholar]
- G.R. Bhashyam, Ansys mechanical : A powerful nonlinear simulation tool, A SYS, INC, 2003 [Google Scholar]
- Tzikang, Determining a Prony series for a viscoelastic material from time varying strain data, NASA Langley Technical Report Server, 2000 [Google Scholar]
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