2013
DOI: 10.1038/nphys2798
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Thermal nonlinearities in a nanomechanical oscillator

Abstract: Nano- and micromechanical oscillators with high quality (Q) factors have gained much attention for their potential application as ultrasensitive detectors. In contrast to micro-fabricated devices, optically trapped nanoparticles in vacuum do not suffer from clamping losses, hence leading to much larger Q-factors. We find that for a levitated nanoparticle the thermal energy suffices to drive the motion of the nanoparticle into the nonlinear regime. First, we experimentally measure and fully characterize the fre… Show more

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Cited by 288 publications
(357 citation statements)
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“…We stress that these nonlinear dynamical effects are unrelated to variations in mechanical oscillation frequency arising when the particle samples anharmonicities in the potential [17], although we note these are also observable in our data. as compared to our previous work [16], which exposes the G 2 coupling, there is greatly enhanced (linear) optomechanical cavity cooling.…”
mentioning
confidence: 48%
“…We stress that these nonlinear dynamical effects are unrelated to variations in mechanical oscillation frequency arising when the particle samples anharmonicities in the potential [17], although we note these are also observable in our data. as compared to our previous work [16], which exposes the G 2 coupling, there is greatly enhanced (linear) optomechanical cavity cooling.…”
mentioning
confidence: 48%
“…Such levitated systems are well isolated from their environment, which dramatically reduces the e ect of thermal noise on the centre-ofmass (cm) motion of the trapped particle, as those can only weakly couple to its motion. In other words, extremely high quality factors of the mechanical oscillation of the particle in the trap can be achieved [13,14]. As a consequence, levitated systems are promising for manifold studies and applications such as macroscopic quantum superpositions [13,15,16], force sensing [17,18], and single particle thermodynamics [19][20][21].…”
Section: Introductionmentioning
confidence: 99%
“…We consider the equilibrium situation T ≡ T d = T e , in which case |s + | 2 = |ξ| 2 = k B T . To begin with, we motivate our numerical results by performing a simple mean-field approximation known as statistical lineariation 41 , which captures basic features but ignores correlation effects stemming from nonlinearities. Specifically, making the substitution |a(t)| 2 → |a(t)| 2 = k B T in Eq.…”
Section: Thermal Radiationmentioning
confidence: 99%