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Static response and natural frequencies of microbeams actuated by out-of-plane electrostatic fringing-fields

机译:平面外静电边缘场驱动的微束的静态响应和固有频率

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In this paper, we investigate the static behavior of a doubly-clamped microbeam actuated electrically through out-of-plane electrostatic fringing-fields. The resultant actuation force is caused by the asymmetry of the electric fringing-fields. This is designed due to the out-of-plane asymmetry of the beam and its two actuating stationary electrodes. The electric force was estimated by means of fitting the results of the two-dimensional numerical solution of the electrostatic problem using Finite-Element Method (FEM). Then, a reduced-order model (ROM) was derived using the Galerkin decomposition with mode-shapes of a clamped-clamped beam as basis functions. The ROM equations are solved numerically to get the static response of the considered micro-actuator when actuated by a DC load. The results show the possibility of having three different regimes for this particular MEMS device: a bending regime, a catenary regime, and an elastic regime. The eigenvalue problem is then derived and examined to get the variation of the fundamental as well as higher-order natural frequencies when the system is deflected by a DC load. The results show that controlling the microbeam stroke, with a DC voltage on the gate electrodes, enables us to tune the system frequency, resulting in a possibility of a tunable MEMS device without any pull-in scenario.
机译:在本文中,我们研究了通过平面外静电边缘场电驱动的双钳位微束的静态行为。合成的致动力是由电边缘场的不对称引起的。这是由于电子束及其两个可动固定电极的面外不对称而设计的。通过使用有限元方法(FEM)拟合静电问题的二维数值解的结果来估算电力。然后,以Galerkin分解为基础,利用Galerkin分解推导了降阶模型(ROM),其中振型为钳位束。对ROM方程进行数值求解,以得到由直流负载驱动时所考虑的微执行器的静态响应。结果表明,对于这种特定的MEMS器件,可能具有三种不同的状态:弯曲状态,悬链状态和弹性状态。然后推导并检查特征值问题,以获取当系统受到直流负载偏转时基频以及高阶固有频率的变化。结果表明,通过在栅电极上施加DC电压来控制微束冲程,使我们能够调谐系统频率,从而导致可调谐MEMS器件无需任何引入情况的可能性。

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