2022
DOI: 10.1063/5.0080227
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Elastic strain engineered nanomechanical GaN resonators with thermoelastic dissipation dilution up to 600 K

Abstract: Conventionally, mechanical resonators exhibit evident degradation in quality factor and large frequency fluctuation at elevated temperatures above room temperature. Here, we show that the quality factor of up to 105 of a highly stressed GaN on Si nanomechanical resonators experiences little change as temperature increasing to 600 K and the temperature coefficient of the resonance frequency (TCF) is as low as several ppm/K, several times lower than those of the conventional GaN mechanical resonators. The high q… Show more

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Cited by 3 publications
(3 citation statements)
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“…The temperature responsivity of a microresonator is referred to as the temperature coefficient of resonance frequency ( TCF ). For a compact microresonator, the TCF indicates the relative shift of resonance frequency with temperature, which is indicated as, [ 34–36 ] TCF0.33embadbreak=ff0T0.33em$$\begin{equation}TCF\ = \frac{{\partial f}}{{{{f}_0}\partial T}}\ \end{equation}$$ f 0 is the resonance frequency at room temperature (25 °C). Utilizing the Δ E effect, the magnetic field response of the multilayer resonator sensor is characterized as the shift in resonance frequency, as shown, normalΔfHbadbreak=0.33em||fHf0$$\begin{equation}{{\Delta}}{{f}_H} = \ \left| {{{f}_H} - {{f}_0}} \right|\end{equation}$$where f H and f 0 are resonance frequencies of the magnetic sensor at the magnetic fields of H and 0 mT , respectively.…”
Section: Resultsmentioning
confidence: 99%
See 1 more Smart Citation
“…The temperature responsivity of a microresonator is referred to as the temperature coefficient of resonance frequency ( TCF ). For a compact microresonator, the TCF indicates the relative shift of resonance frequency with temperature, which is indicated as, [ 34–36 ] TCF0.33embadbreak=ff0T0.33em$$\begin{equation}TCF\ = \frac{{\partial f}}{{{{f}_0}\partial T}}\ \end{equation}$$ f 0 is the resonance frequency at room temperature (25 °C). Utilizing the Δ E effect, the magnetic field response of the multilayer resonator sensor is characterized as the shift in resonance frequency, as shown, normalΔfHbadbreak=0.33em||fHf0$$\begin{equation}{{\Delta}}{{f}_H} = \ \left| {{{f}_H} - {{f}_0}} \right|\end{equation}$$where f H and f 0 are resonance frequencies of the magnetic sensor at the magnetic fields of H and 0 mT , respectively.…”
Section: Resultsmentioning
confidence: 99%
“…The temperature responsivity of a microresonator is referred to as the temperature coefficient of resonance frequency (TCF). For a compact microresonator, the TCF indicates the relative shift of resonance frequency with temperature, which is indicated as, [34][35][36] TCF = 𝜕f f 0 𝜕T…”
Section: Device Concept and Architecturementioning
confidence: 99%
“…[96] Due to their high conductivity, semiconductor nanowires and carbon nanotubes allow electrical currents to pass through them, providing opportunities for utilizing electrical signals for excitation and detection rather than relying on optical methods. A wide range of nanowires and nanobridges made from various MEMS/NEMS materials, including Si, [93,[97][98][99] SiC [100,101] and GaN, [102][103][104] have been employed as sensing element in MMR sensors.…”
Section: The Role Of Nanomaterials and Nanostructuresmentioning
confidence: 99%