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Vibration analysis of variable thickness plates and shells by the Generalized Differential Quadrature method

机译:厚度变化的板壳振动的广义微分求积法

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The main purpose of this work is to perform the free vibration analysis of several laminated composite doubly-curved shells, singly-curved shells and plates, characterized by a continuous thickness variation. Variable thickness could affect the design of shell structures since it allows to tailor the stiffness features in the most stressed areas within the domain, keeping the weight constant. As a consequence, an improved dynamic behavior may be exhibited. The governing equations are solved numerically by the Generalized Differential Quadrature (GDQ) method, which has proven to be an accurate, stable and reliable numerical tool. Its accuracy is tested by means of several comparisons with analytical and semi-analytical results available in the literature, and with the solutions obtained by a three-dimensional finite element (FE) model. The theoretical approach considered in the current paper is general and allows consideration of many higher-order structural theories in a unified manner, in which the order of the kinematic expansion can be chosen arbitrarily. (C) 2015 Elsevier Ltd. All rights reserved.
机译:这项工作的主要目的是对几个层压复合双曲壳,单曲壳和板进行自由振动分析,其特征是连续的厚度变化。可变厚度可能会影响壳体结构的设计,因为它可以在区域内最受应力的区域调整刚度特征,从而保持重量恒定。结果,可以表现出改善的动态行为。控制方程是通过广义差分正交(GDQ)方法进行数值求解的,该方法已被证明是一种准确,稳定和可靠的数值工具。通过与文献中提供的分析和半分析结果以及通过三维有限元(FE)模型获得的解决方案进行多次比较,来测试其准确性。在本文中考虑的理论方法是通用的,并且允许以统一的方式考虑许多高阶结构理论,在其中可以任意选择运动学扩展的顺序。 (C)2015 Elsevier Ltd.保留所有权利。

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