Buckling of composite plate assemblies using higher order shear deformation theory-An exact method of solution

Article English OPEN
Fazzolari, F. A.; Banerjee, J. R.; Boscolo, M.;
(2013)

An exact dynamic stiffness element based on higher order shear deformation theory and extensive use of symbolic algebra is developed for the first time to carry out a buckling analysis of composite plate assemblies. The principle of minimum potential energy is applied t... View more
  • References (28)
    28 references, page 1 of 3

    [1] S. P. Timoshenko, Theory of elastic stability, McGraw Hill, New York, 1961.

    [2] A. Leissa, Condition for laminated plates to remain flat under inplane loading., Composite Structures 6 (1986) 261-270.

    [3] D. Bushnell, Computerized buckling analysis of shells, M. Nihhoff, Dordrecht, The Netherlands, 1985.

    [4] E. Riks, Buckling, Encyclopedia of Computational Mechanics,edited by E. Stein, R. de Borst and T.J.R. Hughes, Vol.2 Wiley, New York, 2004.

    [5] F. A. Fazzolari, M. Boscolo, J. R. Banerjee, An exact dynamic stiffness element using a higher order shear deformation theory for free vibration analysis of composite plate assemblies, Composite Structures 96 (2013) 262-278.

    [6] W. H. Wittrick, A Unified Approach to the Initial Buckling of Stiffened Panels in Compression, Aeronautical Quarterly 19 (1968) 265-283.

    [7] W. H. Wittrick, C. P. L. V., Stability Functions for the Local Buckling of Thin Flat-Walled Structures with the Walls in Combined Shear and Compression, Aeronautical Quarterly 19 (1968) 327-351.

    [8] W. H. Wittrick, General Sinusoidal Stiffness Matrices for Buckling and Vibration Analysis of Thin Flat-Walled Structures, International Journal of Mechanical Sciences 10 (1968) 949-966.

    [9] C. S. Smith, Bending, Bucking and Vibration of Orthotropic Plate-Beam Structures, Journal of Ship Research 12 (1968) 249-268.

    [10] F. W. Williams, Computation of Natural Frequencies and Initial Buckling Stresses of Prismatic Plate Assemblies, Journal of Sound and Vibration 21 (1972) 87-106.

  • Related Organizations (3)
  • Metrics
Share - Bookmark