首页> 外文期刊>Journal of thermal stresses >THERMAL POST-BUCKLING ANALYSIS OF NANOSCALE FILMS BASED ON A NON-CLASSICAL FINITE ELEMENT APPROACH
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THERMAL POST-BUCKLING ANALYSIS OF NANOSCALE FILMS BASED ON A NON-CLASSICAL FINITE ELEMENT APPROACH

机译:基于非经典有限元方法的纳米膜热后屈曲分析

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摘要

A size-dependent finite element (FE) formulation including surface free energy effect is developed in this article to study the post-buckling behavior of nanofilms under the action of thermal loads. The Gurtin-Murdoch surface elasticity theory is utilized to consider the surface effects. Moreover, the principle of virtual work is used so as to derive the equilibrium equations. The proposed FE formulation is based on the first-order shear deformation theory (FSDT). The von Karman nonlinear relations are also employed to take the geometric nonlinearity into account. After deriving the FE equations, the resulting set of parameterized non-linear equations is solved using the pseudo arc-length continuation algorithm, and bifurcation diagrams of nanofilms are obtained. Selected numerical results are presented for the influences of surface stress on the thermal post-buckling characteristics of nanofilms subject to different types of boundary conditions.
机译:本文开发了一种包括表面自由能效应的尺寸依赖性有限元(FE)配方,以研究纳米薄膜在热载荷作用下的屈曲后行为。 Gurtin-Murdoch表面弹性理论用于考虑表面效应。此外,使用虚拟功原理来导出平衡方程。拟议的有限元公式是基于一阶剪切变形理论(FSDT)。 von Karman非线性关系也用于考虑几何非线性。推导FE方程后,使用伪弧长连续算法求解所得的参数化非线性方程组,并获得纳米膜的分叉图。针对表面应力对不同类型边界条件下纳米薄膜热后屈曲特性的影响,提出了一些数值结果。

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