Design and implementation of micro-machined cantilever structures for MEMS-based digital inverter and electron tunneling sensor

T. K. Bhattacharyya
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引用次数: 1

Abstract

Micro-cantilevers are one of the most fundamental building blocks of many applications in the field of MEMS sensors and actuators. They are extensively explored micro-structures and yet, the most interesting ones in terms of their analytical elegance and probable applications in various domains. In this work, a detailed account, starting from the theory of micro-cantilever beams to their applications, has been investigated. The dynamic/modal response of the cantilevers under different damping mechanisms and the effects of their dimensions and the surrounding atmosphere have been analytically and experimentally investigated for arrays of cantilevers of wide range of dimensions [1]. Static response of the cantilevers under electrostatic actuation mechanism has been analyzed based on the Euler- Bernoulli beam theory. An integro-differential semi-numerical technique to solve the Euler-Bernoulli equation to find the static deflection of micro-cantilevers under electrostatic actuation has been presented [2]. An analytical technique to account for the effects of stiction forces on the static response of the beams has also been developed based on the above formulation [3]. For transient response analysis of the cantilevers, a distributed R-C ladder network model of the cantilever has been developed in which, by numerically co-solving Kirchhoff's current and voltage laws and the Euler-Bernoulli equation, the switching response of the cantilever has been thoroughly analyzed [4].
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基于mems的数字逆变器和电子隧道传感器微加工悬臂结构的设计与实现
微悬臂梁是MEMS传感器和执行器领域许多应用中最基本的组成部分之一。它们被广泛地探索微观结构,然而,就其分析的优雅性和在各个领域的可能应用而言,它们是最有趣的。在这项工作中,从微悬臂梁的理论到它们的应用,已经进行了详细的研究。对不同阻尼机制下悬臂梁的动力/模态响应及其尺寸和周围大气的影响进行了分析和实验研究[1]。基于欧拉-伯努利梁理论,分析了静电驱动机构下悬臂梁的静力响应。提出了一种求解静电驱动下微悬臂梁静挠度的Euler-Bernoulli方程的积分-微分半数值方法[2]。在上述公式的基础上[3],还发展了一种分析技术来解释粘力对梁的静力响应的影响。对于悬臂梁的瞬态响应分析,建立了悬臂梁的分布式R-C阶梯网络模型,通过数值协解Kirchhoff电流和电压定律以及Euler-Bernoulli方程,深入分析了悬臂梁的开关响应[4]。
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