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Thermoelastic damping analysis of double clamped microbeams with exponentially tapered thickness

机译:具有指数锥形厚度的双夹紧微沟热弹性阻尼分析

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For microbeam resonators operated in vacuum, thermoelastic damping (TED) has been theoretically and experimentally verified as a fundamental mechanism of energy loss. Especially, the upper limitation of quality factor of resonators is determined by thermoelastic damping. There are two classical models developed by Zener and Lifshits and Roukes (LR) for evaluating TED. However, the classical models are imprecise to calculate TED values of non-uniform microbeams. In this study, a modified TED model for non-uniform microbeams with exponentially tapered thickness is proposed basing on Zener's theory. The constraint boundary condition of doubly clamped usually encountered in MEMS field is taken into account. The modal parameters of non-uniform beams considered in this work are solved by the modified Adomian decomposition method. Results show that TED values of the present model agree well with those of the finite element method (FEM) model. At low frequencies, TED values of exponentially tapered microbeams are lower than those of uniform microbeams. Additionally, the value of Debye peak of exponentially tapered microbeams is approximately 0.474ΔE that is lower than 0.5ΔE of the uniform microbeam.
机译:对于真空操作的Microbeam谐振器,热弹性阻尼(TED)在理论上并经过实验验证为能量损失的基本机制。特别地,通过热弹性阻尼决定了谐振器的质量因子的上限。齐纳和Lifshits和Roukes(LR)开发了两种古典模型,用于评估TED。然而,经典模型对于计算非均匀微波的TED值来说是不精确的。在该研究中,提出了一种用于非均匀微观掩模的修饰TED模型,以齐纳的理论基于齐纳的理论。考虑在MEMS场中通常遇到的双重钳位的约束边界条件。在该工作中考虑的非均匀光束的模态参数由修改的Adomian分解方法解决。结果表明,本模型的TED值与有限元方法(FEM)模型的TED值吻合。在低频时,指数锥形微波的TED值低于均匀微磁束的值。另外,指数锥形微沟的Deybe峰的值约为0.474Δ e 低于0.5δ e 均匀的microbeam。

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