2015
DOI: 10.1103/physreva.92.013826
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Enhancement and state tomography of a squeezed vacuum with circuit quantum electrodynamics

Abstract: We study the dynamics of a general quartic interaction Hamiltonian under the influence of dissipation and nonclassical driving. We show that this scenario could be realized with a cascaded superconducting cavity-qubit system in the strong dispersive regime in a setup similar to recent experiments. In the presence of dissipation, we find that an effective Hartree-type decoupling with a Fokker-Planck equation yields a good approximation. We find that the stationary state is approximately a squeezed vacuum, which… Show more

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Cited by 11 publications
(9 citation statements)
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“…Therefore, we can conclude that the majority of error in the full state is due to the qubit-state error, and as such the cavity state is not appreciably affected by the higher-order nonlinearities in the Jaynes-Cummings interaction. Finally, we note that the effect of these higherorder terms has previously been investigated for injected squeezing [45].…”
Section: Signal-to-noise Ratiomentioning
confidence: 87%
“…Therefore, we can conclude that the majority of error in the full state is due to the qubit-state error, and as such the cavity state is not appreciably affected by the higher-order nonlinearities in the Jaynes-Cummings interaction. Finally, we note that the effect of these higherorder terms has previously been investigated for injected squeezing [45].…”
Section: Signal-to-noise Ratiomentioning
confidence: 87%
“…Generation and measurement of squeezing has been the subject of much recent research in the field of circuit QED [59][60][61][62]. When U = 0, it is known that the maximum squeezing the can be achieved is a factor of 2, reducing the fluctuations in one field quadrature to 50% of those of the vacuum state [1].…”
Section: Generation Of Squeezingmentioning
confidence: 99%
“…As the qubit and cavity are far from resonance, we do not invoke the RWA to simplify the light-matter interaction; this also allows us to work with values of g/ω ranging up to ≈0.1. Although the theory presented here may describe many different types of experimental systems, the dispersive limit is particularly applicable to experiments in circuit QED1930316465 and qubit-coupled nanomechanics29, which we touch on near the end of the paper.…”
Section: Resultsmentioning
confidence: 99%