A layerwise model for thin soft core sandwich plates

Computers and Structures

Volumn 84, Issue 19-20, 2006, Pages 1256-1263

  Moreira, R A S ^a   Dias Rodrigues, J ^b  

^a UNIVERSITY OF AVEIRO   (Portugal)

^b UNIVERSITY OF PORTO   (Portugal)

Author keywords

Layerwise models; Sandwich plates; Viscoelastic damping

Indexed keywords

DAMPING; FATIGUE OF MATERIALS; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; SANDWICH STRUCTURES; VISCOELASTICITY;

LAYERWISE MODELS; SANDWICH PLATES; VISCOELASTIC DAMPING;

PLATES (STRUCTURAL COMPONENTS);

EID: 33744534884     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compstruc.2006.01.020     Document Type: Article

References (22)

1. Jones D.I.G. Handbook of viscoelastic vibration damping (2001), John Wiley & Sons, New York
2. Johnson C.D. Design of passive damping systems. J Vib Acoust-Special 50th Anniversary Design Issue 117 (1995) 171-176
3. Nashif A.D., Jones D.I.G., and Henderson J.P. Vibration damping (1985), John Wiley & Sons, New York
4. Plouin A.S., and Balmés E. A test validated model of plates with constrained viscoelastic materials. Proceedings of IMAC XVII (1999), SEM, (Florida USA) 194-200
5. Moreira R.A., and Rodrigues J.D. Constrained damping layer treatments: finite element modeling. J Vib Control 10 4 (2004) 575-595
6. Plouin A.S., and Balmès E. Steel/viscoelastic/steel sandwich shells computational methods and experimental validations. Proceedings of IMAC XVIII (2000), SEM, (Florida USA) 384-390
7. Lu Y.P., Killian J.W., and Evertine G.C. Vibrations of three layered damped sandwich plate composites. J Sound Vib 64 (1979) 63-71
8. Killian J.W., and Lu Y.P. A finite element modeling approximation for damping material used in constrained damped structures. J Sound Vib 97 2 (1984) 352-354
9. Johnson C.D., and Kienholz D.A. Finite element prediction of damping in structures with constrained viscoelastic layers. AIAA J 20 9 (1982) 1284-1290
10. Reddy J.N. Mechanics of laminated composite plates: theory and analysis (1997), CRC Press, Boca Raton
11. Carrera E. Theories and finite elements for multilayered anisotropic, composite plates and shells. Arch Comput Method E 9 2 (2002) 87-140
12. Carrera E. Theories and finite elements for multilayered plates and shells: a unified compact formulation with numerical assessment and benchmarking. Arch Comput Method E 10 3 (2003) 215-296
13. Liu D., and Li X. An overall view of laminate theories based on displacement hypothesis. J Compos Mater 30 14 (1996) 1539-1561
14. Dvorkin EN, Bathe KJ. A continuum mechanics based four-node shell element for general non-linear analysis. Eng Comput 1984;1:77-88.
15. Batoz J.L., and Dhatt G. Modélisation des structures par éléments finis 2 - poutres et plaques (1990), Hermès, Paris
16. Wilson E.L., Taylor R.L., Doherty W.P., and Ghaboussi J. Incompatible displacement models. In: Fenves S.T. (Ed). Numerical and computer methods in structural mechanics (1973), Academic Press, New York 43-57
17. Taylor R.L., Beresford P.J., and Wilson E.L. A nonconforming element for stress analysis. Int J Numer Meth Eng 10 (1976) 1211-1219
18. MacNeal R.H. Finite elements: their design and performance. In: Faulkner L.L. (Ed). Mechanical engineering series (1994), Marcel Dekker, New York
19. Hughes T. The finite element method: linear static and dynamic finite element analysis. New York: Dover Publications, 2000.
20. Hinton E., Rock T., and Zienkiewicz O.C. A note on mass lumping and related processes in the finite element method. Earthquake Eng Struct 4 3 (1976) 245-249
21. 3M. ScotchDampTM vibration control systems. (MN USA): 3M Specialties Division, 1993.
22. Zang C., Grafe H., and Imregun M. Frequency-domain criteria for correlating and updating dynamic finite element models. Mech Syst Signal Pr 15 1 (2001) 139-155