2012
DOI: 10.1063/1.4754606
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Feedback cooling of cantilever motion using a quantum point contact transducer

Abstract: We use a quantum point contact (QPC) as a displacement transducer to measure and control the low-temperature thermal motion of a nearby micromechanical cantilever. The QPC is included in an active feedback loop designed to cool the cantilever's fundamental mechanical mode, achieving a squashing of the QPC noise at high gain. The minimum achieved effective mode temperature of 0.2 K and the displacement resolution of 10 −11 m/ √ Hz are limited by the performance of the QPC as a one-dimensional conductor and by t… Show more

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Cited by 12 publications
(20 citation statements)
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“…This corresponds to the situation that is often encountered in experimental setups involving nanomechanical resonators (e.g., the cantilever of an AFM or a suspended mirror in an optical cavity) where the information obtained about the instantaneous displacement of the resonator is used to apply a force that damps its thermal motion [46]. As will be recalled below in Section V, this is done in practice by adjusting the delay in the feedback loop [47][48][49]. Eq.…”
Section: A Langevin Equationmentioning
confidence: 99%
“…This corresponds to the situation that is often encountered in experimental setups involving nanomechanical resonators (e.g., the cantilever of an AFM or a suspended mirror in an optical cavity) where the information obtained about the instantaneous displacement of the resonator is used to apply a force that damps its thermal motion [46]. As will be recalled below in Section V, this is done in practice by adjusting the delay in the feedback loop [47][48][49]. Eq.…”
Section: A Langevin Equationmentioning
confidence: 99%
“…(113) and (114) in I, respectively. We recall that T x is the temperature commonly measured in experiments involving nanomechanical devices [36][37][38] whereas T v determines the heat flow (and thus the extracted work) in the stationary state, according to…”
Section: Time-delayed Langevin Harmonic Oscillatormentioning
confidence: 99%
“…with ξ(t)ξ(t ) = 2γT δ(t − t ), which describes the motion of feedback-cooled nano-mechanical resonators in the vicinity of their fundamental mode resonance (e.g., the cantilever of an AFM [37]). Due to the delay τ , the dissipated heat…”
Section: Non-markovian Feedback Controlmentioning
confidence: 99%