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TECHNICAL PAPERS

Zeroth-Order Shear Deformation Theory for Laminated Composite Plates

[+] Author and Article Information
M. C. Ray

Mechanical Engineering Department, Indian Institute of Technology, Kharagpur 721302, India

J. Appl. Mech 70(3), 374-380 (Jun 11, 2003) (7 pages) doi:10.1115/1.1558077 History: Received April 21, 2002; Revised August 28, 2002; Online June 11, 2003
Copyright © 2003 by ASME
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References

Whitney,  J. M., and Leissa,  A. W., 1969, “Analysis of Heterogeneous Anisotropic Plates,” ASME J. Appl. Mech., 36, pp. 261–266.
Whitney,  J. M., 1969, “The Effect of Transverse Shear Deformation in the Bending of Laminated Plates,” J. Compos. Mater., 3, pp. 534–547.
Lo,  K. H., Christensen,  R. M., and Wu,  E. M., 1977, “A High-Order Theory of Plate Deformation, Part 2: Laminated Plates,” ASME J. Appl. Mech., 44, pp. 669–676.
Krishna Murthy,  A. V., 1977, “Higher Order Theory for Vibration of Thick Plates,” AIAA J., 15, pp. 1823–1824.
Murthy, M. V. V., 1981, “An Improved Transverse Shear Deformation Theory for Laminated Anisotropic Plates,” NASA technical Paper 1903, pp. 1–37.
Reddy,  J. N., 1984, “A Simple Higher-Order Theory for Laminated Composite Plates,” ASME J. Appl. Mech., 51, pp. 745–752.
Reddy,  J. N., 1990, “A Review of Refined Theories of Laminated Composite plates,” Shock Vib. Dig., 22, pp. 3–17.
Shimpi,  R. C., 1998, “Zeroth Order Shear Deformation Theory for Plates,” AIAA J., 37, pp. 524–526.
Pagano,  N. J., 1970, “Exact Solutions for Rectangular Bi-directional Composites and Sandwich Plates,” J. Compos. Mater., 4, pp. 20–34.
Reddy, J. N., 1997, Mechanics of Laminated Composite Plates Theory and Analysis, CRC Press, Boca Raton, FL.
Mallikarjuna  and Kant,  T., 1989, “Free Vibration of Symmetrically Laminated Plates Using a Higher Order Theory With Finite Element Technique,” Int. J. Numer. Methods Eng., 28, pp. 1875–1889.
Noor,  A. K., 1972, “Free Vibration of Multi-Layered Composite Plates,” AIAA J., 11, pp. 1038–1039.

Figures

Grahic Jump Location
Variation of in-plane normal stress σx across the thickness (Material 1)
Grahic Jump Location
Variation of in-plane normal stress σy across the thickness (Material 1)
Grahic Jump Location
Variation of in-plane shear stress σxy across the thickness (Material 1)

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