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Thermally induced large deflection of FGM shallow micro-arches with integrated surface piezoelectric layers based on modified couple stress theory

机译:基于改进耦合应力理论的集成表面压电层热诱导的FGM浅微拱的大偏转

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摘要

Based on the modified couple stress theory, nonlinear thermally induced large deflection analysis of shallow sandwich arches is studied. A functionally graded material (FGM) micro-arch with piezoelectric layers integrated into the surfaces and with immovable pinned and fixed edges is analyzed. Temperature and position dependence of the thermomechanical properties for an FGM micro-arch are taken into account. The piezo-FGM arches are subjected to different types of thermal loads such as uniform temperature, linear temperature, and heat conduction. A modified couple stress theory is combined with the uncoupled thermoelasticity assumptions to derive the governing equations of the arch by using the virtual displacement principle. The von Karman type of geometrical nonlinearity and first-order shear deformation theory are also used to obtain the equilibrium equations. The nonlinear governing equilibrium equations of the piezo-FGM sandwich arch under different thermal loads are solved analytically. The solutions of the system of ordinary differential equations for both cases of boundary conditions are established by employing the two-step perturbation technique. Comparison is made with the existing results for the cases of FGM arch without couple stress and piezoelectric layers under uniform temperature rise, and good agreement is obtained. Also, parametric studies are proposed to show the effects of couple stress, piezoelectric layers, volume fraction index, geometrical parameters, and temperature dependence, the thermally induced deflection of the piezo-FGM sandwich arch.
机译:基于改进的夫妻应力理论,研究了非线性热诱导的浅三明治拱的大偏转分析。分析了具有集成到表面中的压电层和具有不可移动的固定边缘和固定边缘的功能分级材料(FGM)微拱。考虑FGM微拱的热机械性能的温度和位置依赖性。压电-FGM拱门经受不同类型的热载荷,例如均匀的温度,线性温度和导热。改进的耦合应力理论与未耦合的热弹性假设相结合,以通过使用虚拟位移原理导出拱的控制方程。 von Karman类型的几何非线性和一阶剪切变形理论也用于获得平衡方程。在不同热载荷下的压电-FGM夹层拱的非线性控制平衡方程分析分析解决。通过采用两步扰动技术建立了两种边界条件情况下的常微分方程系统的解。在没有耦合的温度和压电层的情况下,利用现有结果进行了对现有结果,在均匀的温升下,获得了良好的一致性。此外,提出了参数研究以显示耦合应力,压电层,体积分数指数,几何参数和温度依赖性的影响,热诱导的压电-FGM夹层拱的偏转。

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