首页> 外文期刊>International journal of structural stability and dynamics >Buckling and Post-Buckling Analysis of Geometrically Imperfect FGM Pin-Ended Tubes Surrounded by Nonlinear Elastic Medium Under Compressive and Thermal Loads
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Buckling and Post-Buckling Analysis of Geometrically Imperfect FGM Pin-Ended Tubes Surrounded by Nonlinear Elastic Medium Under Compressive and Thermal Loads

机译:在压缩和热负荷下由非线性弹性介质围绕的几何不完美FGM销结束管的屈曲和后屈曲分析

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摘要

The present study aims to analyze the buckling and post-buckling behavior of the geometrically imperfect functionally graded pin-ended tube. Imperfect FGM tube is surrounded by nonlinear elastic medium and is subjected to the axial compression or various thermal loads. Pinned-pinned boundary conditions are movable or immovable for the FGM tube under axial compression or thermal loads, respectively. In thermal analysis, different types of thermal loads such as uniform temperature rise, linear temperature distribution, and heat conduction are analyzed and contrasted. Displacement field of the FGM tube satisfies the tangential traction-free boundary conditions on the inner and outer surfaces. Properties of the FGM tube are assumed to be temperature-dependent and are distributed through the radial direction of tube using a power law function. The governing equilibrium equations of the FGM tube are obtained by means of the virtual displacement principle. These are nonlinear coupled differential equations based on a higher order shear deformation tube theory and the von Karman nonlinear assumption. The coupled nonlinear dimensionless differential equations are solved using the two-step perturbation method. These asymptotic solutions are as explicit functions of the axial compression or different types of thermal load. Numerical results are provided to explore the effects of the linear and nonlinear spring stiffness of elastic medium and imperfection parameter of the tube. The effects of the volume fraction index and two geometrical parameters of the FGM tube are also included.
机译:本研究旨在分析几何不完全功能梯度销结束管的屈曲和后屈曲行为。不完美的FGM管被非线性弹性介质包围,并经受轴向压缩或各种热负荷。固定钉扎的边界条件可分别在轴向压缩或热负荷下的FGM管可移动或不适。在热分析中,分析诸如均匀的温度升高,线性温度分布和热传导等不同类型的热载荷。 FGM管的位移场满足内表面和外表面上的切向牵引边界条件。假设FGM管的性能依赖于温度依赖性,并且使用电力法函数通过管的径向分布。通过虚拟位移原理获得FGM管的控制平衡方程。这些是基于高阶剪切变形管理论和von Karman非线性假设的非线性耦合微分方程。使用两步扰动法解决了耦合的非线性无量纲差分方程。这些渐近解决方案是轴向压缩或不同类型的热负荷的明确功能。提供了数值结果以探讨弹性介质的线性和非线性弹簧刚度的影响和管的缺陷参数。还包括体积分数指数和FGM管的两个几何参数的影响。

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