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Extensional Effects in Constrained Viscoelastic Layer Damping

Published online by Cambridge University Press:  07 June 2016

B C Nakra
Affiliation:
Indian Institute of Technology, Delhi
P Grootenhuis
Affiliation:
Imperial College, London
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Summary

The vibration damping in unsymmetrical, multi-layer beams is obtained by the combined effects of extensional and shear stresses in the viscoelastic layer. The shear stress distribution is not constant across such a layer, although previous work has ignored this. The error in an estimate based on the previous work of the overall loss factor can be large, in particular for the lower resonant modes of long beams with a stiff damping layer.

Type
Research Article
Copyright
Copyright © Royal Aeronautical Society. 1974

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References

1 Grootenhuis, P, Damping mechanisms in structures and some applications of the latest techniques. Proceedings of the Symposium on the Applications of Experimental and Structural Dynamics, Institute of Sound and Vibration, Southampton University, April 1972.Google Scholar
2 Ross, D, Ungar, E E, Kerwin, E M, Damping of plate flexural vibrations by means of viscoelastic laminae. Structural Damping, American Society of Mechanical Engineers, Section 3, 1959.Google Scholar
3 Nakra, B C, Grootenhuis, P, Structural damping using a four-layer sandwich. Transactions of the American Society of Mechanical Engineers, Journal of Engineering for Industry, Vol 94, p 81, 1972.Google Scholar
4 Nakra, B C, Vibrations of viscoelastically damped laminated structures. PhD thesis, London University, 1966.Google Scholar
5 Jacobsen, L S, Ayre, R S, Engineering Vibrations, McGraw-Hill, p 489, 1958.Google Scholar
6 Nolle, A W, Methods for measuring dynamic mechanical properties of rubber-like materials. Journal of Applied Physics, Vol 19, p 753, 1948.Google Scholar
7 Ungar, E E, Hatch, D K, Selection guide to high damping materials. Product Engineering, Vol 32, p 44, 1961.Google Scholar
8 Cremer, L, Heckl, M, Structure-borne Sound, translated and revised by Ungar, E E,, Springer-Verlag, Berlin, 1973.CrossRefGoogle Scholar