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Geometrical nonlinear free vibration responses of FG-CNT reinforced composite annular sector plates integrated with piezoelectric layers

机译:集成压电层的FG-CNT增强复合环形扇形板的几何非线性自由振动响应

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摘要

The objective of this research is to scrutinize large amplitude vibration response of functionally graded carbon nanotube reinforced composite (FG-CNTRC) annular sector plates with surface-bonded piezoelectric layers. A nonlinear formulation is derived based on the first-order shear deformation theory (FSDT), von Karman geometrical nonlinearity along with the Hamilton, principle. The distribution of electric potential through the thickness of the piezoelectric layers is simulated by a sinusoidal function. The closed circuit electrical boundary condition is taken into consideration for the top and bottom surfaces of the piezoelectric layers. The nonlinear dynamic equations, boundary conditions and Maxwell equation are discretized using the generalized differential quadrature method and direct iterative method is then employed to solve the nonlinear system of equations. The variation of nonlinear frequency versus the vibration amplitude is highlighted considering various influential parameters such as distribution and volume fraction of the CNTs, geometrical parameters, boundary conditions and the thickness of the piezoelectric layers. It is found that the dynamic responses of the CNTRC sector plate may be noticeably enhanced by adjusting values of the CNT volume fraction and distribution. The numerical results reveal that the increase in the nonlinear frequency descents at certain vibration amplitude owing to vibration mode redistribution. (C) 2017 Elsevier Ltd. All rights reserved.
机译:这项研究的目的是审查功能梯度的碳纳米管增强复合材料(FG-CNTRC)环形扇形板与表面粘结的压电层的大振幅振动响应。基于一阶剪切变形理论(FSDT),von Karman几何非线性以及汉密尔顿原理导出了非线性公式。通过正弦函数模拟压电层厚度范围内的电势分布。对于压电层的顶面和底面,考虑了闭路电边界条件。非线性动力学方程,边界条件和麦克斯韦方程采用广义微分正交方法离散化,然后采用直接迭代法求解非线性方程组。考虑到各种影响参数,例如CNT的分布和体积分数,几何参数,边界条件和压电层的厚度,突出了非线性频率随振动幅度的变化。发现通过调节CNT体积分数和分布的值可以显着增强CNTRC扇形板的动态响应。数值结果表明,由于振动模式的重新分布,在一定的振动振幅下非线性频率下降的增加。 (C)2017 Elsevier Ltd.保留所有权利。

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