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Buckling and post-buckling analysis of the delaminated composite plates using the Koiter-Newton method

机译:使用Koiter-Newton方法对分层复合板的屈曲和屈曲后分析

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The Koiter-Newton method has been proved to be a computationally efficient method for buckling and post-buckling analysis of structures, using a novel reduced-order modeling strategy. In this paper, the existing method is extended for laminated composite plates with delamination. We develop a 4-node quadrilateral element S4DE as a geometric linear element in the co-rotational formulation of the Koiter-Newton method. The assumed layerwise displacement model of the developed element is enriched with Heaviside unit step functions to model delamination. The displacement fields of each layer are described using the superposition of first-order shear deformation and layerwise functions. The zig-zag theory is applied to enhance the numerical accuracy and computational efficiency of the developed element. The construction of the reduced order model requires derivatives of the strain energy with respect to the degrees of freedom up to the fourth order, which is two orders more than traditionally needed for a Newton based nonlinear finite element technique. The geometrical nonlinearities are taken into account using derivatives of the local co-rotational frame with respect to global degrees of freedom. Various laminated plates with different thicknesses, delamination lengths and stacking sequences are considered to validate the good performance of the present method in terms of numerical reliability, accuracy and computational effort. (C) 2017 Elsevier Ltd. All rights reserved.
机译:事实证明,使用新颖的降阶建模策略,Koiter-Newton方法是一种用于结构屈曲和后屈曲分析的计算有效方法。在本文中,将现有方法扩展到具有分层的层压复合板。我们在Koiter-Newton方法的同向旋转公式中开发了一个4节点四边形元素S4DE作为几何线性元素。假定的已开发元素的分层位移模型富含Heaviside单位阶跃函数,以对分层进行建模。使用一阶剪切变形和层函数的叠加来描述每层的位移场。使用之字形理论可提高所开发元素的数值精度和计算效率。降阶模型的构造需要相对于自由度的应变能导数直至四阶,这比基于牛顿的非线性有限元技术传统上所需的阶数要高两个阶。关于局部自由度,使用局部同向旋转框架的导数考虑了几何非线性。考虑了具有不同厚度,分层长度和堆叠顺序的各种层压板,以在数值可靠性,准确性和计算量方面验证本方法的良好性能。 (C)2017 Elsevier Ltd.保留所有权利。

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