首页> 外文会议>ASME International Mechanical Engineering Congress and Exposition >AN EFFICIENT NUMERICAL SCHEME TO DETERMINE THE PULL-IN PARAMETERS OF AN ELECTROSTATIC MICRO-ACTUATOR WITH CONTACT TYPE NONLINEARITY
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AN EFFICIENT NUMERICAL SCHEME TO DETERMINE THE PULL-IN PARAMETERS OF AN ELECTROSTATIC MICRO-ACTUATOR WITH CONTACT TYPE NONLINEARITY

机译:一种有效的数值方案,以确定具有接触式非线性的静电微致动器的拉入参数

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摘要

In this article, we present an efficient numerical scheme based on the Rayleigh-Ritz method to determine the pull-in parameters of electrostatically actuated microbeams exploiting contact type nonlinearity. A case of an electrostatically actuated cantilevered microbeam is first analyzed using the Rayleigh-Ritz energy technique. The deflection of the microbeam is approximated by a polynomial trial function. The principle of the stationary potential energy leads to a highly nonlinear algebraic equation, which is solved to determine the deflected shape of the microbeam. A novel voltage iteration algorithm is implemented to determine the critical voltage at which the pull-in occurs. The analysis is then extended to the case of cantilever beam making use of the contact type nonlinearity to exhibit an extended travel range. The present case consists of a compression spring getting engaged at the cantilever tip at the critical point where the pull-in occurs. An increase in both travel range and pull-in voltage is observed with the introduction of the compression spring. A performance index is suggested, which combines the gain in the travel range together with the concomitant increase in the pull-in voltage. This index is used to determine the critical bound for the choice of the stiffness of the newly introduced compression member.
机译:在本文中,我们介绍了一种基于瑞利-RITZ方法的有效数值方案,以确定静电驱动的微芯片利用接触型非线性的拉伸参数。首先使用瑞利-RITZ能量技术分析静电致动的微沟的情况。 MicroBeam的偏转由多项式试验功能近似。固定电位能量的原理导致高度非线性代数方程,其解决以确定微磁束的偏转形状。实现了一种新颖的电压迭代算法以确定发生拉入的临界电压。然后将分析扩展到悬臂梁的情况下利用接触型非线性来表现出延伸的行进范围。当前壳体由压缩弹簧组成,在悬臂尖端处于突出的临界点处接合。随着引入压缩弹簧,观察到行程范围和拉出电压的增加。建议具有性能指标,其将行驶范围内的增益与上拉电压的增加组合在一起。该索引用于确定新引入的压缩构件的刚度选择的关键界限。

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