2001
DOI: 10.1049/el:20010528
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Design and finite element analysis of weighted-stiffness microelectromechanical digital-to-analogue converters

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Cited by 10 publications
(7 citation statements)
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“…So the capacitance could not vary proportionally with the driving voltage. For precise control of the capacitance by digital voltages, microelectromechanical digital-to-analog converters (MEMDAC) could be employed to drive the movable electrodes [12].…”
Section: Design Of Laterally Driven Microactuatorsmentioning
confidence: 99%
“…So the capacitance could not vary proportionally with the driving voltage. For precise control of the capacitance by digital voltages, microelectromechanical digital-to-analog converters (MEMDAC) could be employed to drive the movable electrodes [12].…”
Section: Design Of Laterally Driven Microactuatorsmentioning
confidence: 99%
“…Especially, in the measurement of a microelectromechanical digital-to-analog converter (MEMDAC) for precise positioning [4,5], it is important that the displacement on the order of 1-100 nm be detectable.…”
Section: Layout Design and Conclusionmentioning
confidence: 99%
“…Using the aforementioned principle, a capacitance sensor layout shown in Fig. 6 is designed for measuring the displacement of a MEMDAC [4,5]. Further investigation into improving the accuracy is necessary [6].…”
Section: Layout Design and Conclusionmentioning
confidence: 99%
“…Liu et al [7] proposed the 4-bit weighted stiffness microelectromechanical digital-to-analog converters which functions like weighted resistor DAC with biasing voltage of 5 V, and it generates error below 0.001 µm and the same authors [1] have proposed a novel 4-bit bimorph-based MEMS DAC which produces out-of-plane deflection with working voltage of 5 V and nonlinear error of 0.5 µm in their previous publication. Ma et al [8] developed an inertial switch using 3-bit MEMS digital-to-analog converter made of a proofmass, six adjusting plates, two latching beams and a set of parylene suspensions that connects the adjusting plate to the proof-mass in which the spring constants of these meandering parylene suspensions are taken as the design variable to generate unique displacement for the given input binary values.…”
Section: Introductionmentioning
confidence: 99%