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• W2017396918 abstract "Combining a high-order shear deformation theory and a layerwise theory, a laminate theory of zigzag type is presented. Like the high-order shear deformation theories, the number of independent variables of the present theory is independent of layer number. The numerical efficiency is thus guaranteed. Similar to the layerwise theories, the in-plane displacement components vary from layer to layer. Hence, the imposition of continuity conditions of interlaminar shear stresses on the laminate interfaces becomes possible. Consequently, the accuracy of displacement and stress components can be improved. Numerical studies on composite laminates made of alternate sequences based on 0° and 90° layers are performed. It can be concluded that the present theory gives accurate in-plane displacement and stress for 6-layer, 19-layer and 32-layer laminates. Its predictions on transverse displacement, transverse shear stress and transverse normal stress seem to be gradually improved as the number of alternate layers increases." @default.
• W2017396918 created "2016-06-24" @default.
• W2017396918 creator A5061959531 @default.
• W2017396918 creator A5082020327 @default.
• W2017396918 date "1995-08-01" @default.
• W2017396918 modified "2023-09-26" @default.
• W2017396918 title "A laminate theory based on global-local superposition" @default.
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• W2017396918 doi "https://doi.org/10.1002/cnm.1640110802" @default.
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