Effects of shear deformation on buckling and free vibration of laminated composite beams

Composite Structures

Volumn 37, Issue 1, 1997, Pages 33-43

  Song, S J ^a   Waas, A M ^a  

^a UNIVERSITY OF MICHIGAN   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

ASPECT RATIO; BUCKLING; ELASTICITY; LAMINATED COMPOSITES; SHEAR DEFORMATION; VIBRATIONS (MECHANICAL);

EULER BERNOULLI BEAM THEORY; SIMPLE HIGHER ORDER THEORY (SHOT); TIMOSHENKO'S FIRST ORDER SHEAR BEAM THEORY;

COMPOSITE BEAMS AND GIRDERS;

EID: 0030623168     PISSN: 02638223     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0263-8223(97)00067-6     Document Type: Article

References (10)

1. Timoshenko, S. P., On the correction for shear of the differential equation for transverse vibration of prismatic bars. Phil. Mag., Ser. 6., 1921, 41, 744-746.
2. Timoshenko, S. P., Strength of Materials. Vol. 1, 3rd edn. Van Nostrand, Princeton, NJ, 1955.
3. Whitney, J. M., Structural Analysis of Laminated Anisotropic Plates. Technomic, 1987.
4. Kozik, T. J., Linearly exact transverse displacement variation. AIAA J., 1970, 8, 366-370.
5. Levinson, M., A new rectangular beam theory. J. Sound Vibr., 1981, 74, 81-87.
6. Ochoa, O. O. and Kozik, T. J., Transverse and normal stresses in laminated beams. In Design and Analysis of Composite Material Vessels, ASME PVP-Vol. 121. eds D. Hui and T. J. Kozic, June, 1987, pp. 1-8.
7. Reddy, J. N., A simple-higher-order theory for laminated composite plates. ASME J. Appl. Mech., 1984, 51, 745-752.
8. Hoff, N. J., Strength of laminates and sandwich structural elements. In Engineering Laminates, ed. A. G. H. Dietz. John Wiley, New York, 1949, Chapter 1.
9. Pagano, N. J., Analysis of the flexure test of bidirectional composites. J. Comp. Mater., 1967, 1, 336-342.
10. Novozhilov, V. V., Foundation of the Nonlinear Theory of Elasticity. Graylick Press, Rochester, NY, 1953, Chapter V.