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Effect of satisfying stress boundary conditions in the axisymmetric vibration analysis of circular and annular plates

机译:满足应力边界条件的圆形和环形板轴对称振动分析的影响

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摘要

In the present study, effect of satisfying stress boundary conditions, in addition to displacement boundary conditions, in the axisymmetric vibration analysis of circular and annular plates is investigated. A new axisymmetric finite element, which is based on a combination of the conventional displacement-type variational principle and Reissner's principle, is proposed. With this formulation, stresses, like displacements, are primary variables, and both displacement and stress boundary conditions can be easily and exactly imposed. Axisymmetric vibration frequencies of some typical circular and annular plates are then obtained with the present approach and are compared with those by the displacement-type axisymmetric finite element. Based on the results of the present method, it is found that the conventional finite element, though not satisfying stress boundary conditions, can still obtain sufficiently accurate vibration frequencies of circular and annular plates. (C) 2001 Elsevier Science Ltd. All rights reserved. [References: 9]
机译:在本研究中,研究了满足应力边界条件以及位移边界条件在圆形和环形板轴对称振动分析中的作用。提出了一种基于传统位移型变分原理和Reissner原理的轴对称有限元。利用这种公式,应力(如位移)是主要变量,并且位移和应力边界条件都可以轻松而精确地施加。然后通过本方法获得一些典型的圆形和环形板的轴对称振动频率,并与位移型轴对称有限元进行比较。根据本方法的结果,发现常规的有限元尽管不满足应力边界条件,但仍可以获得足够精确的圆形和环形板的振动频率。 (C)2001 Elsevier ScienceLtd。保留所有权利。 [参考:9]

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