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An Improved Method for the Mechanical Behavior Analysis of Electrostatically Actuated Microplates Under Uniform Hydrostatic Pressure

机译:均匀静水压力下静电微板力学性能分析的一种改进方法

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摘要

Microplates are essential components of the most electrostatically actuated microdevices. Their mechanical behavior is influenced not only by electrostatic force, but by hydrostatic pressure of the environment. This paper presents an improved reduced-order model for an electrostatically actuated microplate under uniform hydrostatic pressure with a novel method for treating the electrostatic force. The model was developed using the Galerkin method and turns the partial-differential equation governing the plate into an ordinary equation system. Using an axisymmetric deflection function and the first-order Taylor series expansion of the electrostatic force, explicit expressions for the deflection and pull-in voltage of the microplate under the electrostatic force alone, and under both electrostatic force and hydrostatic pressure, were derived. The expressions with only the electrostatic force considered can predict the pull-in voltage with a higher accuracy and the deflection within a large range (from the undeformed state to the pull-in position) compared with literature. The expressions for both types of loadings show a better prediction accuracy when the pressure changes in the lower pressure range. The derived expressions are applicable to the electrostatically actuated configurations where the ratio of the plate diameter to its thickness varies from 100 to 40, and the electrode distance is smaller than or equal to the thickness. These theoretical analyses were validated with finite element method simulations and previous literature. [2014-0012]
机译:微孔板是大多数静电驱动微设备的基本组件。它们的机械性能不仅受到静电力的影响,还受到环境静水压力的影响。本文提出了一种改进的降阶模型,该模型用于在静电静水压力均匀的情况下用静电处理微力的新方法。该模型是使用Galerkin方法开发的,并将控制板的偏微分方程式转换为普通方程式系统。使用轴对称挠度函数和静电力的一阶泰勒级数展开,得出了单独在静电力下以及在静电力和静水压力下微板挠度和吸合电压的明确表达式。与文献相比,仅考虑静电力的表达式就可以以更高的精度预测引入电压,并且可以在较大范围(从未变形状态到引入位置)范围内偏转。当压力在较低压力范围内变化时,两种类型的载荷的表达式都显示出更好的预测精度。所导出的表达式适用于静电致动构造,其中板直径与其厚度的比率在100到40之间变化,并且电极距离小于或等于厚度。这些理论分析已通过有限元方法模拟和先前的文献进行了验证。 [2014-0012]

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