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Time-dependent behaviors of a FGPM hollow sphere under the coupling of multi-fields

机译:多场耦合下FGPM空心球的时变行为

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This paper presents an analytical solution for time-dependent behaviors of a hollow sphere made of functionally graded piezoelectric material (FGPM) under the coupling of multi-fields. Material properties, electric parameters, permeability, thermal conductivity and creep parameters vary smoothly through the radial direction of the FGPM spherical structure according to a simple power-law. Using equations of equilibrium, stress-strain and strain-displacement in a differential equation, containing creep strains, for displacement are obtained. Firstly, ignoring creep strains in the differential equation, a closed form solution for the initial electromagnetothermoelastic stresses at zero time is presented, and considering Von Mises stress balance equation, the effective electromagnetothermoelastic stresses are also presented. Secondly, considering only creep strains, creep stress rates are obtained by using the Prandtl -Reuss equations and Norton's law. Finally, time-dependent creep stress redistributions at any time t_1 are obtained iteratively. The aim of this research is to understand the effects of the graded index on creep behavior of hollow spherical structures and design optimum FGPM hollow spherical structures.
机译:本文为功能梯度压电材料(FGPM)制成的空心球在多场耦合作用下随时间变化的行为提供了一种解析解决方案。根据简单的幂律,材料特性,电参数,磁导率,导热系数和蠕变参数在FGPM球形结构的径向方向上平滑变化。使用平衡方程,在包含蠕变应变的微分方程中获得应力-应变和应变-位移。首先,忽略微分方程中的蠕变应变,给出了零时初始电磁热弹应力的封闭形式解,并考虑了冯·米塞斯应力平衡方程,给出了有效的电磁热弹应力。其次,仅考虑蠕变应变,可通过使用Prandtl -Reuss方程和诺顿定律获得蠕变应力率。最后,迭代获得在任何时间t_1的随时间变化的蠕变应力重新分布。这项研究的目的是了解分级指数对空心球形结构蠕变行为的影响,并设计最佳的FGPM空心球形结构。

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