2011
DOI: 10.1103/physrevlett.107.213603
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Mechanical Squeezing via Parametric Amplification and Weak Measurement

Abstract: Nonlinear forces allow motion of a mechanical oscillator to be squeezed below the zero-point motion.Of existing methods, mechanical parametric amplification is relatively accessible, but previously thought to be limited to 3 dB of squeezing in the steady state. We consider the effect of applying continuous weak measurement and feedback to this system. If the parametric drive is optimally detuned from resonance, correlations between the quadratures of motion allow unlimited steady-state squeezing. Compared to b… Show more

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Cited by 176 publications
(172 citation statements)
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“…This method has the great advantage of being able to create unconditional squeezing in the steady state. This is in contrast with many other plausible methods of squeezing generation [14][15][16][17][18][19][20]. Our approach is closely related to the quantum nondemolition measurements [21][22][23] which, however, are not able to generate true squeezing without feedback.…”
mentioning
confidence: 54%
“…This method has the great advantage of being able to create unconditional squeezing in the steady state. This is in contrast with many other plausible methods of squeezing generation [14][15][16][17][18][19][20]. Our approach is closely related to the quantum nondemolition measurements [21][22][23] which, however, are not able to generate true squeezing without feedback.…”
mentioning
confidence: 54%
“…On the other hand, the information leaking into the environment can be in principle used for parameter estimation as well, in particular via time-continuous monitoring of the environment itself [5,6]. While several strategies based on time-continuous measurements and feedback have been proposed for quantum state engineering, in particular with the main goal of generating steady-state squeezing and entanglement [5,[7][8][9][10][11][12][13][14][15] or to study and exploit trajectories of superconducting qubits [16,17], less attention has been devoted to parameter estimation. Notable exceptions are the estimation of a magnetic field via a continuously monitored atomic ensemble [18], the tracking of a varying phase [19][20][21], the estimation of Hamiltonian and environmental parameters [22][23][24][25][26][27][28][29], and optimal state estimation for a cavity optomechanical system [30].…”
Section: Introductionmentioning
confidence: 99%
“…As a more advanced strategy of feedback cooling, as shown by Szorkovszky et al [165], if the spring constant is modulated at twice the mechanical oscillation frequency, 2ω m , the parametric amplification effect of this modulation, plus the effect of measurement and feedback, and allow substantial improvement towards preparing near pure quantum states. Moreover, because of parametric amplification, the states they prepare can be substantially squeezed, and has its ∆x and ∆p each oscillate at a frequency of ω m .…”
Section: Further Developmentsmentioning
confidence: 99%