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Static interactive buckling of functionally graded columns with closed cross-sections subjected to axial compression

机译:承受轴向压缩的具有闭合截面的功能梯度柱的静态交互式屈曲

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The present paper deals with static coupled buckling of thin-walled columns with trapezoidal and square cross-sections, which are made of functionally graded materials (FGMs). An Al-TiC, metal-ceramic material is applied. The discussion assumed that the columns were axial compressed and simple supported at their ends. In addition, the material is subject to Hooke's law. The effect of temperature is neglected. The classical laminate plate theory (CLPT) has been used to describe properties of the functionally graded structures. The problem of the non-linear buckling was solved by using a variational method for the asymptotic analytical-numerical method (Koiter's theory). Static interaction of the global buckling mode with the two local budding modes has been taken into account. In order to derive the equilibrium equations of functionally graded structures, the full Green's strain tensor and the second Piola-Kirchhoffs stress tensor has been adapted. The presented problem is particularly important as the authors have found no earlier studies on coupled buckling of thin-walled functionally graded structures with closed cross-sections. (C) 2014 Elsevier Ltd. All rights reserved.
机译:本文涉及由功能梯度材料(FGM)制成的具有梯形和正方形横截面的薄壁柱的静态耦合屈曲。涂覆了Al-TiC金属陶瓷材料。讨论假定圆柱被轴向压缩,并在其端部得到简单支撑。此外,材料受胡克定律的约束。温度的影响被忽略了。经典层压板理论(CLPT)已用于描述功能渐变结构的属性。非线性屈曲问题通过使用变分方法渐近解析数值方法(Koiter理论)解决。已经考虑了全局屈曲模式与两个局部出芽模式的静态交互。为了导出功能梯度结构的平衡方程,已对完整的格林应变张量和第二个Piola-Kirchhoffs应力张量进行了调整。提出的问题尤为重要,因为作者尚未发现有关具有封闭横截面的薄壁功能梯度结构的耦合屈曲的早期研究。 (C)2014 Elsevier Ltd.保留所有权利。

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