Elastic micro-beam resonator with maximum thermoelastic damping
A thermoelastic damping and resonator technology, applied in the direction of impedance network, electrical components, etc., can solve the problems of large size, large vibration displacement overshoot, large amplitude, etc., and achieve the effect of maximizing thermoelastic damping
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Embodiment 1
[0031] like figure 2 As shown, the structure of the elastic micro-beam resonator is as follows: it includes an elastic cantilever micro-beam 1 (vibrator) with a specific length and a specific thickness, a fixed support 2 , a driving electrode 3 and a substrate 4 . One end of the elastic cantilever microbeam 1 is connected to the substrate 4 through the fixed support 2 . figure 2 The symbols L and h in the middle represent the length and thickness of the elastic cantilever microbeam 1 respectively. The elastic cantilever microbeam 1 deforms and vibrates along the thickness h direction under the action of electrostatic force. The fixed support 2 is relatively rigid and keeps the elastic cantilevered microbeam 1 above the drive electrode 3 .
[0032] The cross-section of the elastic cantilever micro-beam 1 is rectangular, and the thickness of the rectangle satisfies the formula (1). and dissipated, that is, the vibration mechanical energy of the micro-beam is transformed int...
Embodiment 2
[0065] still see figure 2 , same as Example 1, the difference is that the cross-section of the elastic cantilever micro-beam 1 is circular, and the cross-sectional radius satisfies the above formula (2), the elastic cantilever micro-beam 1 produces thermoelastic damping when it bends and vibrates, and the heat dissipation in the process of heat dissipation The thermal relaxation time is Substituting equation (2) into equation (5), we get That is to say, the structure of the beam satisfies ωτ≈1 at this time, so it has the maximum thermoelastic damping.
[0066] The length of the elastic cantilever microbeam 1 with maximum thermoelastic damping is determined as follows:
[0067] The Nth order natural frequency of the elastic cantilever microbeam 1 can also be expressed as:
[0068]
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