2005 European Microwave Conference 2005
DOI: 10.1109/eumc.2005.1610243
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Electromechanical resonances of SiC and AlN beams under ambient conditions

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Cited by 7 publications
(4 citation statements)
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“…This effect is demonstrated in figure 24(a) for doubly clamped AlN and SiC beams on Si substrates. For the highly strained SiC beams (ε > 10 −4 ), the resonant frequency scales with 1/L [192,379,461], i.e. the strain-related term f (ε) dominates for SiC beams.…”
Section: Resonatorsmentioning
confidence: 99%
“…This effect is demonstrated in figure 24(a) for doubly clamped AlN and SiC beams on Si substrates. For the highly strained SiC beams (ε > 10 −4 ), the resonant frequency scales with 1/L [192,379,461], i.e. the strain-related term f (ε) dominates for SiC beams.…”
Section: Resonatorsmentioning
confidence: 99%
“…Besides geometrical design and material selection, the control of layer stress during fabrication provides an additional method to adjust the resonant frequencies f res [16] and to influence the intrinsic energy losses of the resonator beam [17]. Conversely, equation ( 2) offers an elegant method to determine the mechanical stress from the resonant behavior of a set of beam resonators of different length l, by evaluating the slope ∂(f res /f sim )/∂l, where f sim = ω n0 /2π is the calculated resonant frequency without strain; f res is the actual resonant frequency of the considered vibration mode n and is obtained from measurement [18]. Material properties and geometric dimension have to be known for f sim -calculation.…”
Section: Resonant Frequencymentioning
confidence: 99%
“…The induced response of the resonators is smaller than the exciting signal by 5 to 7 orders of magnitude and, therefore, challenging to detect. For the experimental characterization of the beams, therefore, we used a pulsed-measurement technique [18]. As illustrated in figure 5(a), the MEMS resonator is excited by voltage pulses of 1 to 5 µs duration and amplitudes of 50 to 250 mV.…”
Section: Pulsed-measurement Technique In the Time Domainmentioning
confidence: 99%
“…Since the induced response of the resonators is smaller than the exciting signal by four to seven orders of magnitude, detection is quite challenging. Therefore, a measurement technique was employed that separates the response from the excitation in the time domain [17]. The resonator was excited by short voltage pulses, and the amplified response signal was monitored by a digital oscilloscope.…”
Section: Measurement Set-upmentioning
confidence: 99%