On asymptotically correct linear laminated plate theory

International Journal of Solids and Structures

Volumn 33, Issue 25, 1996, Pages 3649-3671

  Sutyrin, Vladislav G ^a   Hodges, Dewey H ^b  

^a Wayne State University   (United States)

^b Georgia Institute of Technology   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ELASTICITY; LAMINATES; NUMERICAL ANALYSIS; OPTIMIZATION; SHEAR DEFORMATION; STRUCTURAL ANALYSIS; THREE DIMENSIONAL; VARIATIONAL TECHNIQUES;

LAMINATED PLATE THEORY; PLATE DEFORMATION; PLATE DISPLACEMENT; REISSNER-LIKE THEORY; VARIATIONAL ASYMPTOTICAL METHOD;

PLATES (STRUCTURAL COMPONENTS);

EID: 0030269379     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/0020-7683(95)00208-1     Document Type: Article

References (19)

1. Atilgan, A. R. and Hodges, D. H. (1992). On the strain energy of laminated composite plates. Int. J. Solids Structures 29, 2527-2543.
2. Berdichevsky, V. L. (1979). Variational-asymptotic method of shell theory construction. PMM 43, 664-687.
3. Berdichevsky, V. L. and Starosel'skii, L. A. (1983). On the theory of curvilinear Timoshenko-type rods. Prikl. Matem. Mekhan. 47, 809-817.
4. Cesnik, C. E S., Sutyrin, V. G., and Hodges, D. H. (1994). Refined theory of twisted and curved composite beams: the role of short-wavelength extrapolation. In Proc. 35th Structures, Structural Dynamics and Materials Conference, Hilton Head, South Carolina, AIAA Paper 94-1451, pp. 1134-1143.
5. Cho, M. (1991). An efficient higher-order composite plate theory for general lamination configurations. In Proc. 32nd Structures, Structural Dynamics and Materials Conference. Baltimore, Maryland, AIAA Paper 91-1204, pp. 1496-1510.
6. Hodges, D. H., Lee, B. W., and Atilgan, A. R. (1992). Application of the variational-asymptotical method to laminated composite plates. In Proc. 33rd Structures, Structural Dynamics, and Materials Conference, Dallas, Texas, AIAA Paper 92-2357, pp. 514-524
7. Hodges, D. H., Lee, B. W., and Atilgan, A. R. (1993). Application of the variational-asymptotical method to laminated composite plates. AIAA J. 31, 1674-1683.
8. Jones, R. M. (1975). Mechanics of Composite Materials. McGraw Hill, New York, pp. 47-52.
9. Le, K. C. (1986). High-frequency longitudinal vibrations of elastic rods. PMM 50, 335-341.
10. Lee, B. W., Sutyrin, V. G., and Hodges, D. H. (1993). A variable-order laminated plate theory based on the variational-asymptotical method. In Proc. 34th Structures, Structural Dynamics and Materials Conference, La Jolla, California, AIAA Paper 93-1617, pp. 2721-2732.
11. Librescu, L. and Reddy, J. N. (1989). A few remarks concerning several refined theories of anisotropic composite laminated plates. Int. J. Engng Sci. 27, 515-527.
12. Murakami, H. (1986). Laminated composite plate theory with improved in-plane responses. J. Appl. Mech. 53, 661-666.
13. Noor, A. K. and Burton, W. S. (1989). Assessment of shear deformation theories for multilayered composite plates. Appl. Mech. Rev. 41, 1-13.
14. Pagano, N. J. (1969). Exact solutions for composite laminates in cylindrical bending. J. Comp. Mat. 3, 398.
15. Pagano, N. J. (1970). Influence of shear coupling in cylindrical bending of anisotropic laminates. J. Comp. Mat. 4, 330.
16. Reissner, E. (1944). On the theory of bending of elastic plates. J. Math. Phys. 23, 184-191.
17. Reissner, E. (1945). The effect of transverse shear deformation on the bending of elastic plates. J. Appl. Mech. 12, A69-A77.
18. Sciuva, M. D. (1986). Bending, vibration and buckling of simply supported thick multilayered orthotropic plates: an evaluation of a new displacement model. J. Sound Vib. 105, 425-442.
19. Wolfram, S. (1991). Mathematica. Addison-Wesley Publishing Company, Reading, Massachusetts, 2nd edition.