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A coupled bending-torsion model for electrostatically actuated torsional nano/micro-actuators with considering influence of van der Waals force

机译:考虑范德华力影响的静电致动纳米/微致动器耦合弯扭模型

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In the current paper, a coupled two degree of freedom model which considers both bending and torsion of the supporting torsion beams is presented for electrostatically actuated torsional nano/micro-actuators under the effect of van der Waals (vdW) force. Newton's second law is utilized for finding the normalized equations governing the static behavior of the actuator. The implict function theorem is then utilized for finding the equations governing the pull-in state of the actuator. The related results show that torsion model considerably overestimates the pull-in parameters of the nano/micro-actuator. The concept of the instability mode is introduced, and it is shown that when the ratio of the bending stiffness to the torsion stiffness of the supporting torsion beams is relatively low, the dominant instability mode of the actuator would be the bending mode and otherwise the dominant instability mode would be the torsion mode. It is also observed that the presence of the vdW force can significantly reduce the pull-in angle and pull-in deflection of the nano/micro-actuator. The presented results also show that the vdW force can lead to considerable reduction in the pull-in voltage of the actuator. The equilibrium behavior of the actuator is studied, and it is observed that the vdW force and also bending of the supporting torsion beams greatly reduce the maximum allowable voltage which can be applied to the actuator. Results of this paper can be used for successful design of electrostatically actuated torsional nano/micro-actuators where the size of the actuator is sufficiently small, and as a result, the vdW force plays a major role in the system.
机译:在当前的论文中,提出了一种考虑范德华力(vdW)的静电致动纳米/微致动器的耦合两自由度模型,该模型同时考虑了支撑扭力梁的弯曲和扭转。牛顿第二定律被用于寻找控制执行器静态特性的归一化方程。隐函数定理然后被用于寻找控制致动器的吸合状态的方程。相关结果表明,扭转模型大大高估了纳米/微致动器的引入参数。介绍了失稳模式的概念,表明当支撑扭转梁的弯曲刚度与扭转刚度之比较低时,执行器的主要失稳模式将是弯曲模式,否则将成为主要失稳模式。不稳定模式将是扭转模式。还观察到,vdW力的存在可以显着减小纳米/微致动器的吸合角和吸合挠度。呈现的结果还表明,vdW力会导致执行器的拉动电压显着降低。研究了执行器的平衡性能,并且观察到,vdW力以及支撑扭力梁的弯曲大大降低了可施加到执行器的最大允许电压。本文的结果可用于成功设计静电致动的纳米/微致动器,其中致动器的尺寸足够小,因此,vdW力在系统中起主要作用。

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