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Pull-in voltage analysis for an electrostatically actuated extensional microbeam with large deflection

机译:具有大挠度的静电致动拉伸微束的引入电压分析

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摘要

This paper presents an analysis of pull-in behavior for nonlinear microelectromechanical coupled microbeams. Based on the accurate geometrically nonlinear theory of Euler-Bernoulli beams, a distributed electromechanical model that accounts for electrostatic fringing field, finite deformation, and residual stress, is proposed. The governing differential equations, in conjunction with the corresponding boundary conditions, constitute a nonlinear two-point boundary value problem which is solved numerically by shooting method. Taking the applied voltage as an unknown and the maximum deflection as a control parameter, the characteristic relations of applied voltage vs. deflection are successfully obtained. In order to confirm the model results, several case studies are compared with available published simulations, showing a good reliability. The influences of various parameters, such as the initial gap-length ratio, fringing field effect, residual stress, on the pull-in parameters have been studied with this method. Numerical results show that the proposed method is accurate and stable, which is an effective method to analyze the deformation of a microbeam.
机译:本文介绍了非线性微机电耦合微束的拉入行为分析。基于Euler-Bernoulli梁的精确几何非线性理论,提出了一种考虑静电边缘场,有限变形和残余应力的分布式机电模型。控制微分方程,再加上相应的边界条件,构成了一个非线性的两点边值问题,可以通过射击方法进行数值求解。以施加电压为未知数,以最大挠度为控制参数,成功获得了施加电压与挠度的关系。为了确认模型结果,将几个案例研究与可用的已发布的模拟进行了比较,显示了良好的可靠性。用这种方法研究了初始间隙长度比,边缘场效应,残余应力等各种参数对引入参数的影响。数值结果表明,该方法准确,稳定,是分析微梁变形的有效方法。

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