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- W753622417 abstract "Stability of anisotropic non-prismatic folded plate configurations has been analyzed. A higher-order shear deformation theory, which assumes a realistic cross section deformation pattern and eliminates the use of shear correction coefficients, and the finite element method using Lagrangian and Hermite interpolation functions are applied to analyze elastic stability of anisotropic non-prismatic folded plates. A transformation matrix is driven to transform the system element matrices before assembly. The 7 degrees of freedom per node are appended with an additional drilling degree of freedom in order to fit the transformation. It is known to be very difficult to predict stability of anisotropic non-prismatic folded plates. However in this paper, solutions are obtained using a higher-order shear deformation theory and drilling degrees of freedom. These solutions are more accurate than those by the classical plate theory or the first-order shear deformation theory. The effects of number of layers, lay-up sequences and fiber angles by crank angle variations are studied for the stability of anisotropic non-prismatic folded plates. Various results of anisotropic non-prismatic folded plates with arbitrary crank angles show the structural behavior characteristics of anisotropic non-prismatic folded plates." @default.
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- W753622417 date "2003-01-01" @default.
- W753622417 modified "2023-09-24" @default.
- W753622417 title "Stability of Anisotropic Non-prismatic Folded Plates with Arbitrary Crank Angles Using a Higher-Order Shear Deformation Theory" @default.
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