Open AccessJournal Article
Iterative Analysis for Nonlinear Laminated Rectangular Plates by Finite Difference Method
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TL;DR: In this paper, a new system of equations governing the nonlinear thin laminated plates with large deflections using von Karman equations is derived and the effects of transverse shear in the thin interlayer are included as part of the analysis.
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Abstract: A new system of equations governing the nonlinear thin laminated plates with large deflections using von Karman equations is derived. The effects of transverse shear in the thin interlayer are included as part of the analysis. The finite difference method is used to perform the geometrically nonlinear behavior of the plate. The resultant equations permit the analysis of the effect of transverse shear stress deformation on the overall behavior of the interlayer using the load incremental method. For the purpose of feasibility and validity of this present method, the numerical results are compared with other available solutions for accuracy as well as efficiency. The solution techniques have been implemented and the numerical results of example problem are discussed and evaluated.
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Citations
Non-linear analysis of skew thin plate by finite difference method
Chi-Kyung Kim,Myung-Hwan Hwang +1 more
TL;DR: In this paper, the authors deal with a discrete analysis capability for predicting the geometrically nonlinear behavior of skew thin plate subjected to uniform pressure by means of the finite difference method which is used to determine the deflections and the in-plane stress functions of plates and reduced to several sets of linear algebraic simultaneous equations.
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