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Size-dependent thermo-electrical buckling analysis of functionally graded piezoelectric nanobeams

机译:功能梯度压电纳米束的尺寸依赖性热电屈曲分析

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摘要

In the present study, thermo-electrical buckling characteristics of functionally graded piezoelectric (FGP) Timoshenko nanobeams subjected to in-plane thermal loads and applied electric voltage are carried out by presenting a Navier type solution for the first time. Three kinds of thermal loading, namely, uniform, linear and nonlinear temperature rises through the thickness direction are considered. Thermo-electro-mechanical properties of FGP nanobeam are supposed to vary smoothly and continuously throughout the thickness based on power-law model. Eringen's nonlocal elasticity theory is exploited to describe the size dependency of nanobeam. Using Hamilton's principle, the nonlocal governing equations together with corresponding boundary conditions based on Timoshenko beam theory are obtained for the thermal buckling analysis of graded piezoelectric nanobeams including size effect and they are solved applying analytical solution. According to the numerical results, it is revealed that the proposed modeling can provide accurate critical buckling temperature results of the FG nanobeams as compared some cases in the literature. In following a parametric study is accompanied to examine the effects of the several parameters such as various temperature distributions, external electric voltage, power-law index, nonlocal parameter and aspect ratio on the critical buckling temperature difference of the size-dependent FGP nanobeams in detail. It is found that the small scale effect and electrical loading have a significant effect on buckling temperatures of FGP nanobeams.
机译:在本研究中,通过首次提出Navier型解决方案来实现功能梯度压电(FGP)Timoshenko纳米束的热电屈曲特性,这些特性受到了平面内热负荷和施加的电压的影响。考虑了三种热负荷,即沿厚度方向的均匀,线性和非线性温度升高。根据功率定律模型,FGP纳米束的热电机械性能应在整个厚度范围内平稳连续变化。 Eringen的非局部弹性理论被用来描述纳米束的尺寸依赖性。利用汉密尔顿原理,基于Timoshenko梁理论,获得了非局部控制方程和相应的边界条件,用于梯度压电纳米束的热屈曲分析,包括尺寸效应,并通过解析解进行求解。根据数值结果表明,与文献中的某些情况相比,所提出的模型可以提供FG纳米束的准确的临界屈曲温度结果。接下来,将进行参数研究,以详细考察各种温度分布,外部电压,幂律指数,非局部参数和长宽比等几个参数对尺寸依赖性FGP纳米束临界屈曲温度差的影响。 。发现小规模效应和电负载对FGP纳米束的屈曲温度具有显着影响。

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