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Buckling analysis of freely-supported functionally graded truncated conical shells under external pressures

机译:自由支撑的功能梯度圆锥台壳在外部压力下的屈曲分析

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This article presents a method to study the buckling of freely-supported functionally graded (FG) truncated and complete conical shells under external pressures in the framework of the shear deformation theory (SDT). The basic relations, modified Donnell type stability and compatibility equations have been obtained on the basis of SDT. The material properties of truncated conical shells are functionally graded in the thickness direction according to a volume fraction power law distribution. To solve this problem is used an unknown parameter 2 in the approximation functions. One of innovations is to achieve closed-form solutions for critical lateral and hydrostatic pressures of freely-supported FG truncated and complete conical shells in the framework of the SDT. The parameter A which is included in the obtained expressions is get from the minimum conditions of critical external pressures. Finally, influences of shear stresses, volume fraction index and shell characteristics on the critical lateral and hydrostatic pressures are investigated. (C) 2015 Elsevier Ltd. All rights reserved.
机译:本文提出了一种方法,在剪切变形理论(SDT)的框架下,研究了在外部压力下自由支撑的功能梯度(FG)截顶和完整圆锥形壳的屈曲。在SDT的基础上,获得了基本关系,修正的Donnell型稳定性和相容性方程。根据体积分数幂律分布,将截顶圆锥壳的材料特性在厚度方向上进行功能分级。为了解决这个问题,在逼近函数中使用了未知参数2。创新之一是在SDT框架内为自由支撑的FG截顶和完整圆锥形壳的临界横向和静水压力实现封闭形式的解决方案。所获得的表达式中包含的参数A是从临界外部压力的最小条件得出的。最后,研究了剪应力,体积分数指数和壳体特性对临界侧向静水压力的影响。 (C)2015 Elsevier Ltd.保留所有权利。

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