1993
DOI: 10.1016/0045-7949(93)90169-e
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Buckling strength optimization of laminated composite plates

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Cited by 21 publications
(7 citation statements)
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“…Jana & Bhaskar (2006) carried out a buckling analysis of a simply supported rectangular plate without cutout subjected to various types of non-uniform compressive loads. Chai et al (1993) investigated the influence of boundary conditions, plate aspect ratios on the optimal ply angle and associated optimal buckling loads of anti-symmetrically laminated composite plates without cutout under various linearly varying in-plane loading conditions. Hu et al (2003) examined the buckling behaviour of a graphite/epoxy symmetrically laminated composite rectangular plate without cutout under parabolic variation of axial loads.…”
Section: Introductionmentioning
confidence: 99%
“…Jana & Bhaskar (2006) carried out a buckling analysis of a simply supported rectangular plate without cutout subjected to various types of non-uniform compressive loads. Chai et al (1993) investigated the influence of boundary conditions, plate aspect ratios on the optimal ply angle and associated optimal buckling loads of anti-symmetrically laminated composite plates without cutout under various linearly varying in-plane loading conditions. Hu et al (2003) examined the buckling behaviour of a graphite/epoxy symmetrically laminated composite rectangular plate without cutout under parabolic variation of axial loads.…”
Section: Introductionmentioning
confidence: 99%
“…The displacement field of a rectangular shear deformable plate can be expressed as (1) From the theory of large displacement, the strain-displacement relations can be written as 2aand 2bwhere () ,x and () ,y represent partial differentiation with respect to x and y. The relationship between stress resultants and the strain terms for the laminated plate may be written as (3) and the shear resultants may be written as (4) where stretching, stretching-bending and bending stiffnesses are defined as (5) where [Q ij ] k represents transformed plane stress reduced stiffness matrix of the kth lamina, which is a function of ply-angles (θ 1 , θ 2 , θ 3 . .…”
Section: Finite Element Formulationmentioning
confidence: 99%
“…Many investigators [1][2][3][4] in the past studied the thermal buckling behavior of laminated plates. Chai et al [5] optimized the ply-angles of anti-symmetric laminated composite plates subjected to in-plane compression using complex optimization technique. Shin et al [6] optimized the relative ply-thicknesses of symmetric laminated plates for maximum buckling load.…”
Section: Introductionmentioning
confidence: 99%
“…Jana and Bhaskar [1] carried out a buckling analysis of a simply supported rectangular plate subjected to various types of non-uniform compressive loads. Chai et al [2] investigated the influence of boundary conditions, plate aspect ratios on the optimal ply angle and associated optimal buckling loads of antisymmetric laminated composite plates under various linearly varying in-plane loading conditions. Hurang Hu et al [3] investigated the buckling behavior of a graphite/epoxy symmetrically laminated composite rectangular plate under parabolic variation of axial loads.…”
Section: Introductionmentioning
confidence: 99%