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Geometrically nonlinear transient analysis of composite laminated plate and shells subjected to low-velocity impact

机译:复合材料层合板和壳体低速冲击的几何非线性瞬态分析

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In this study, the transient responses of a composite laminated plate and cylindrical shells subjected to low-velocity impacts were investigated numerically. The shear deformation theory of a doubly curved shell and von Karman's large deflection theory were used to develop a geometrically nonlinear finite element program. It is well-known that in the case of a flat plate with fixed boundary edges, a geometrically nonlinear analysis yields larger contact forces and smaller deflections than a corresponding linear analysis. However, in the case of cylindrical shells, an opposite result was found in this study; a geometrically nonlinear analysis exhibited smaller contact forces and larger deflections than a corresponding linear analysis. The reason for this opposite result is described in this study. Conversely, with a plate and shells that have the same size, shells with a larger curvature exhibited smaller deflections and larger contact forces. The strain distribution at the bottom surface of the plate/shells using the geometrically nonlinear analysis exhibited markedly or only marginally larger tensile areas than those produced using the linear analysis. (c) 2016 Elsevier Ltd. All rights reserved.
机译:在这项研究中,数值研究了复合材料叠层板和圆柱壳在低速冲击下的瞬态响应。利用双曲壳的剪切变形理论和冯·卡曼的大挠度理论来开发几何非线性有限元程序。众所周知,在具有固定边界边缘的平板的情况下,几何非线性分析比相应的线性分析产生更大的接触力和更小的挠度。但是,对于圆柱壳,在这项研究中发现了相反的结果。与相应的线性分析相比,几何非线性分析显示出较小的接触力和较大的挠度。本研究描述了产生相反结果的原因。相反,对于具有相同尺寸的板和壳体,具有较大曲率的壳体表现出较小的挠曲和较大的接触力。与线性分析相比,使用几何非线性分析在板/壳体底表面的应变分布显示出明显或仅略大的拉伸面积。 (c)2016 Elsevier Ltd.保留所有权利。

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