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首页> 外文期刊>Zeitschrift fur Angewandte Mathematik und Mechanik >Nonlinear stability analysis of functionally graded shells using the invariant-based triangular finite element
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Nonlinear stability analysis of functionally graded shells using the invariant-based triangular finite element

机译:基于不变量三角有限元的功能梯度壳非线性稳定性分析

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摘要

The paper discusses a finite-element approach for nonlinear analysis of thermal buckling and postbuckling behaviors of plates and shells fabricated of functionally graded materials. The triangular finite-element is formulated using representation of the strain energy as a function of invariants of the membrane, bending, and transverse shear strains. The invariants are expressed in terms of the strain tensor components determined in the direction of the element edges, which provides some computational benefits. Numerical examples are given to demonstrate the application of the finite element in the investigation of nonlinear deformation and stability of functionally graded plates and shells with temperature dependent properties.
机译:本文讨论了一种用有限元方法对功能梯度材料制成的板和壳的热屈曲和后屈曲行为进行非线性分析的方法。三角形有限元是使用应变能的表示形式表示的,该应变能是膜的不变性,弯曲和横向剪切应变的函数。不变量用在单元边缘方向上确定的应变张量分量表示,这提供了一些计算上的好处。数值例子说明了有限元在研究具有温度依赖性的功能梯度板和壳的非线性变形和稳定性方面的应用。

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