Dynamic response of shear deformable laminated plates under thermomechanical loading and resting on elastic foundatios

Composite Structures

Volumn 60, Issue 1, 2003, Pages 57-66

  Shen, Hui Shen ^a   Zheng, J J ^a   Huang, X L ^a  

^a SHANGHAI JIAO TONG UNIVERSITY   (China)

Author keywords

Elastic foundation; Higher order shear deformation plate theory; Shear deformable laminated plate; Thermechanical loading; Transient response

Indexed keywords

ELASTICITY; PLATES (STRUCTURAL COMPONENTS); SHEAR DEFORMATION; THERMAL EFFECTS;

THERMOMECHANICAL LOADING;

LAMINATED COMPOSITES;

DEFORMATION; LAMINATE; LOADING; MECHANICAL PROPERTY; TEMPERATURE EFFECT; THEORY;

EID: 0037397181     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0263-8223(02)00295-7     Document Type: Article

References (25)

1. Reddy JN, Phan ND. Stability and vibration of isotropic, orthotropic and laminated plates according to a higher-order shear deformation theory. J Sound Vibr 1985;98:157-70.
2. Hadian J, Nayfeh AH. Free vibration and bucking of sheardeformable cross-ply laminated plates using the state-space concept. Comput Struct 1993;48:667-93.
3. Tessler A, Saether E, Tsui T. Vibration of thick laminated composite plates. J Sound Vibr 1995;179:475-98.
4. Taylor WT, Nayfeh AH. The vibration characteristics of thick rectangular multilayered plates. Composites Part B 1996;27:623-31.
5. Shankara CA, Iyengar NGR. A C° element for the free vibration analysis of laminated composite plates. J Sound Vibr 1996;191:721-38.
6. Liew KM. Solving the free vibration of thick symmetric laminates by Reissner/Mindlin plate theory and the p-Ritz method. J Sound Vibr 1996;198:343-60.
7. Swaminathan K, Kant T. Free vibration of isotropic, orthotropic, and multilayer plates based on higher order refined theories. J Sound Vibr 2001;241:319-27.
8. Reddy JN. Dynamic (transient) analysis of layered anisotropic composite material plates. Int J Numer Meth Eng 1983;19:237-55.
9. Khdeir AA, Reddy JN. Exact solutions for the transient response of symmetric cross-ply laminates using a higher-order plate theory. Compos Sci Technol 1988;34:205-24.
10. Khdeir AA, Reddy JN. Dynamic response of anti-symmetric angle-ply laminated plates subjected to arbitrary loading. J Sound Vibr 1988;126:437-45.
11. Chen J, Dawe DJ. Linear transient analysis of rectangular laminated plates by a finite strip-mode superposition method. Compos Struct 1996;35:213-28.
12. Wang S, Chen J, Dawe DJ. Linear transient analysis of rectangular laminates using spline finite strips. Compos Struct 1998;41:57-66.
13. Xiang Y, Kitipornchai S, Liew KM. Buckling and vibration of thick laminates on Pasternak foundations. J Eng Mech, ASCE 1996;122:59-63.
14. Barton O. The natural frequencies of rectangular symmetric angle-ply laminates resting on an elastic foundation. J Sound Vibr 1997;206:126-32.
15. Omurtag MH, Kadioglu F. Free vibration analysis of orthotropic plates resting on Pasternak foundation by mixed finite element formulation. Comput Struct 1998;67:253-65.
16. Aiello MA, Ombres L. Buckling and vibrations of unsymmetric laminates resting on elastic foundations under in-plane and shear forces. Compos Struct 1999;44:31-41.
17. Shen H-S, Yang J, Zhang L. Dynamic response of Reissner-Mindlin plates under thermomechanical loading and resting on elastic foundations. J Sound Vibr 2000;232:309-29.
18. Shen H-S, Yang J, Zhang L. Free and forced vibration of Reissner-Mindlin plates with free edges resting on elastic foundations. J Sound Vibr 2001;244:299-320.
19. Makhecha DP, Ganapathi M, Patel BP. Dynamic analysis of laminated composite plates subjected to thermal/mechanical loads using an accurate theory. Compos Struct 2001;51:221-36.
20. Reddy JN. Mechanics of laminated composite plates: theory and analysis. Boca Raton, FL: CRC Press; 1997.
21. Shen H-S. Kármán-type equation for a higher-order shear deformation plate theory and its use in the thermal postbuckling analysis. Appl Math Mech 1997;18:1137-52.
22. Shen H-S. Thermal postbuckling of imperfect shear deformable laminated plates on two-parameter elastic foundations. Mech Compos Mater Struct 1999;6:207-28.
23. Shen H-S. Non-linear bending of shear deformable laminated plates under lateral pressure and thermal loading and resting on elastic foundations. J Strain Anal Eng Des 2000;35:93-108.
24. Chao CC, Chern YC. Comparison of natural frequencies of laminates by 3-D theory. Part I: rectangular plates. J Sound Vibr 2000;230:985-1007.
25. Bhimaraddi A, Chandrashekhara K. Nonlinear vibration of heated anti-symmetric angle-ply laminated plates. Int J Solids Struct 1993;30:1255-68.