2012
DOI: 10.1088/0960-1317/22/2/025015
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The fringe capacitance formula of microstructures

Abstract: This paper presents a fringe capacitance formula of microstructures. The formula is derived by curve fitting on ANSYS simulation results. Compared with the ANSYS and experimental results, the deviation is within ± 2%. The application to determine the pull-in voltage of an electrostatic micro-beam is demonstrated, which agrees very well with the experimental data. The formula presented is very accurate, yields explicit physical meanings and is applicable to common dimension ranges for MEMS devices.

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Cited by 27 publications
(23 citation statements)
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“…As a result the fringing electric field lines have a significant impact on overall capacitance. 17 For this reason the device was fabricated on a thin film of gelatin, allowing the capacitor's fringing electric field will pass through the gelatin film below the electrodes. Additionally, the patterned gelatin is much thicker than the electrodes to allow fringing electric field lines above the device to pass through gelatin rather than air.…”
Section: Discussionmentioning
confidence: 99%
“…As a result the fringing electric field lines have a significant impact on overall capacitance. 17 For this reason the device was fabricated on a thin film of gelatin, allowing the capacitor's fringing electric field will pass through the gelatin film below the electrodes. Additionally, the patterned gelatin is much thicker than the electrodes to allow fringing electric field lines above the device to pass through gelatin rather than air.…”
Section: Discussionmentioning
confidence: 99%
“…The experiment results are listed in the sixth column of Tables 7-9. The authors of this paper had published a two-dimensional capacitance formula for determining the capacitance of the micro-beam without etching hole [11], we can use that formula to calculate the capacitance difference of the present two test beams, that is:…”
Section: Experiments Verificationmentioning
confidence: 99%
“…a C 1 ∆ L is given by Equation (8); b ∆C is given by the Equation (8) in [13]; c ∆C is given by Equation (7). [11] Reference [13] This work …”
Section: Experiments Verificationmentioning
confidence: 99%
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“…Thus, it is necessary to consider the influence of the fringing effect when calculating the dynamic characteristics of the variable geometry microbeam. Many different formulas for computing fringing fields have been proposed in [26,27] and we compared the difference of dynamic behavior of the microbeam among four typical fringing effect models. The revised formulas of electrostatic force of different models are depicted in appendix.…”
Section: Fringing Effectsmentioning
confidence: 99%