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Double nanoplate-based NEMS under hydrostatic and electrostatic actuations

机译:在静水和静电作用下基于双纳米板的NEMS

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Presented herein is a comprehensive investigation on the nonlinear vibration behavior of nanoplate-based nano electromechanical systems (NEMS) under hydrostatic and electrostatic actuations based on nonlocal elasticity and Gurtin-Murdoch theory. Using nonlinear strain-displacement relations, the geometrical nonlinearity is modeled. Based on Kelvin-Voigt model, the influence of the viscoelastic coefficient is also discussed. Nonlocal plate theory and Hamilton's principle are utilized for deriving the governing equations. Furthermore, the differential quadrature method (DQM) is employed to compute the nonlinear frequency. In addition, pull-in voltage and hydrostatic pressure are considered by comparing the results obtained from nanoplates made of two different materials including aluminum (Al) and silicon (Si). Finally, the influences of important parameters including the small scale, thickness of the nanoplate, center gap and Winkler coefficient in the actuated nanoplate are thoroughly studied. The plots for the ratio of nonlinear-to-linear frequencies against thickness, maximum transverse amplitude and non-dimensional center gap of nanoplate are also presented.
机译:本文介绍的是基于非局部弹性和Gurtin-Murdoch理论的基于纳米板的纳米机电系统(NEMS)在静水和静电作用下的非线性振动行为的综合研究。使用非线性应变-位移关系,对几何非线性进行建模。基于Kelvin-Voigt模型,还讨论了粘弹性系数的影响。利用非局部板理论和哈密顿原理推导了控制方程。此外,采用差分正交方法(DQM)来计算非线性频率。此外,通过比较由两种不同材料制成的纳米板(包括铝(Al)和硅(Si))获得的结果,可以考虑引入电压和静水压力。最后,深入研究了重要参数的影响,包括小尺寸,纳米板的厚度,中心间隙和驱动纳米板中的Winkler系数。还给出了非线性频率与线性频率之比与纳米板的厚度,最大横向振幅和无量纲中心间隙的关系图。

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