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Dynamics of Microbeams under Multi-Frequency Excitations

机译:多频激励下的微束动力学

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摘要

This paper presents an investigation of the dynamics of microbeams under multiple harmonic electrostatic excitation frequencies. First, the response of a cantilever microbeam to two alternating current (AC) source excitation is examined. We show by simulations the response of the microbeam at primary resonance (near the fundamental natural frequency) and at secondary resonances (near half, superharmonic, and twice, subharmonic, the fundamental natural frequency). A multimode Galerkin method combined with the Euler-Bernoulli beam equation, accounting for the nonlinear electrostatic force, has been used to develop a reduced order model. The response of the cantilever microbeam to three AC source excitation is also investigated and shown as a promising technique to enhance the bandwidth of resonators. Finally, an experimental study of a clamped-clamped microbeam is conducted, demonstrating the multi-frequency excitation resonances using two, three, and four AC sources.
机译:本文提出了在多重谐波静电激励频率下微束动力学的研究。首先,检查了悬臂微束对两个交流(AC)源激励的响应。我们通过仿真显示了微束在主共振(接近基本自然频率)和次共振(接近一半的超谐波,两次接近次谐波的基本自然频率)的响应。考虑了非线性静电力的多模Galerkin方法与Euler-Bernoulli束方程的组合已用于开发降阶模型。还研究了悬臂微束对三个交流电源激励的响应,并显示出它是增强谐振器带宽的有前途的技术。最后,进行了夹钳式微束的实验研究,展示了使用两个,三个和四个交流电源的多频激励共振。

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