2002
DOI: 10.1063/1.1505122
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Measurement of thermal-mechanical noise in microelectromechanical systems

Abstract: We report absolute measurements of thermal-mechanical noise in microelectromechanical systems. The devices are studied with an optical microcavity technique that has a resolution on the order of tens of femtometers per root hertz. The measured noise spectrum agrees with the calculated noise level to within 25%, a discrepancy most likely due to uncertainty in the effective dynamic mass of the vibrating bridge. These measurements demonstrate that thermal-mechanical noise can be the dominant noise source in actua… Show more

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Cited by 23 publications
(12 citation statements)
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“…This implies that the noise measured here has its origin in the thermal motion of air molecules (Brownian motion) surrounding the bridge. These calculations are discussed in detail elsewhere [21]. Thermal-mechanical noise has been studied extensively with respect to cantilevers for scanning probe microscopy tips, [16] and recently a microcavity technique similar to that used in this work discussed thermal noise in tunable Fabry-Perot filters [22].…”
Section: High Resolution Measurementsmentioning
confidence: 99%
“…This implies that the noise measured here has its origin in the thermal motion of air molecules (Brownian motion) surrounding the bridge. These calculations are discussed in detail elsewhere [21]. Thermal-mechanical noise has been studied extensively with respect to cantilevers for scanning probe microscopy tips, [16] and recently a microcavity technique similar to that used in this work discussed thermal noise in tunable Fabry-Perot filters [22].…”
Section: High Resolution Measurementsmentioning
confidence: 99%
“…This result can be further simplified in the case of onedimensional motion of a device with uniform cross-sectional area A, in which case the effective mass will be defined as [44] m eff,n = ρA…”
Section: Effective Massmentioning
confidence: 99%
“…In general, the complete, threedimensional motion will be given by a displacement function R(x,t) that can be broken down into an infinite number of independent modes. To each mode we ascribe a label, n, allowing for the displacement function to be expressed as [44,54] R(x,t) = ∑ n a n (t)r n (x),…”
Section: Motion Of a Resonatormentioning
confidence: 99%
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“…The mechanical noise is due to the Brownian motion of the proof mass [12,13]. For the electrical noise, the thermal noise including kT/C noise and flicker noise are considered.…”
Section: Noise Considerationsmentioning
confidence: 99%