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Viscous damping and spring force calculation of regularly perforated MEMS microstructures in the Stokes approximation

机译:以Stokes近似法计算规则穿孔的MEMS微结构的粘滞阻尼和弹力计算

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摘要

There are a number of applications for microstructure devices consisting of a regular pattern of perforations, and many of these utilize fluid damping. For the analysis of viscous damping and for calculating the spring force in some cases, it is possible to take advantage of the regular hole pattern by assuming periodicity. Here a model is developed to determine these quantities based on the solution of the Stokes' equations for the air flow. Viscous damping is directly related to thermal-mechanical noise. As a result, the design of perforated microstructures with minimal viscous damping is of real practical importance. A method is developed to calculate the damping coefficient in microstructures with periodic perforations. The result can be used to minimize squeeze film damping. Since micromachined devices have finite dimensions, the periodic model for the perforated microstructure has to be associated with the calculation of some frame (edge) corrections. Analysis of the edge corrections has also been performed. Results from analytical formulas and numerical simulations match very well with published measured data.
机译:由规则的穿孔图案组成的微结构装置有许多应用,其中许多利用流体阻尼。为了分析粘性阻尼并在某些情况下计算弹力,可以通过假设周期性来利用规则的孔模式。在这里,开发了一个模型,根据斯托克斯方程的气流解确定这些数量。粘性阻尼与热机械噪声直接相关。结果,具有最小粘滞阻尼的穿孔微结构的设计具有实际的实际重要性。开发了一种计算具有周期性穿孔的微结构的阻尼系数的方法。该结果可用于最小化挤压膜的阻尼。由于微加工设备具有有限的尺寸,因此穿孔微结构的周期性模型必须与某些框架(边缘)校正的计算相关联。还对边缘校正进行了分析。分析公式和数值模拟的结果与已发布的测量数据非常吻合。

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