Squeezing Limit of the Josephson Ring Modulator as a Nondegenerate Parametric Amplifier
Dong Hwan Kim, Su-Yong Lee, Zaeill Kim, Taek Jeong, Duk Y. Kim
DOI 10.1103/PhysRevApplied.19.034015 · Physical Review Applied
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Abstract
Two-mode squeezed vacuum states are a crucial component of quantum technologies. In the microwave domain, they can be produced by the Josephson ring modulator that acts as a three-wave mixing nondegenerate parametric amplifier. Here, we numerically solve the full master equation of three bosonic modes describing the Josephson ring modulator to compute squeezing of output fields and gain at low signal power. We show that the third-order interaction from the three-wave mixing process intrinsically limits squeezing and reduces gain. Since our results are related to other general cavity-based three-wave mixing processes, these imply that any nondegenerate parametric amplifier will have an intrinsic squeezing limit in the output fields.
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