2018
DOI: 10.1103/physrevlett.121.263603
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Steady-State Generation of Wigner-Negative States in One-Dimensional Resonance Fluorescence

Abstract: In this work we demonstrate numerically that the nonlinearity provided by a continuously driven two-level system (TLS) allows for the generation of Wigner-negative states of the electromagnetic field confined in one spatial dimension. Wigner-negative states, a.k.a. Wigner nonclassical states, are desirable for quantum information protocols beyond the scope of classical computers. Focusing on the steady-state emission from the TLS, we find the largest negativity at the drive strength where the coherent reflecti… Show more

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Cited by 17 publications
(16 citation statements)
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“…Nevertheless, a characterization of the radiation field in terms of the Wigner function had not been performed until recently. In a previous paper, we demonstrated numerically that for certain parameter regimes, the emission from the two-level system in front of a mirror is characterized by a nega-tive Wigner function [31]. Thus, this is a potential implementation for continually generating possible resource states for quantum computing.…”
Section: Introductionmentioning
confidence: 94%
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“…Nevertheless, a characterization of the radiation field in terms of the Wigner function had not been performed until recently. In a previous paper, we demonstrated numerically that for certain parameter regimes, the emission from the two-level system in front of a mirror is characterized by a nega-tive Wigner function [31]. Thus, this is a potential implementation for continually generating possible resource states for quantum computing.…”
Section: Introductionmentioning
confidence: 94%
“…It has the property W > 0 when the Wigner function W (x, p) has a negative part. In our previous article [31], we used the integrated negativity N = |W (x, p)| − W (x, p) dx dp, which is related to the WLN by W = log(N + 1). While it is also a monotone, the WLN has the advantage of being additive [41].…”
Section: A Quantum Phase Space and The Wigner Functionmentioning
confidence: 99%
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“…4e). For Ω γ, the nonlinear response of the twolevel systems leads to negativity in the WD and hence non-gaussianity of the emitted light [42,48], which grows with the number of atoms N (third row in Fig. 4e).…”
Section: Non-gaussian State Of the Guided Lightmentioning
confidence: 99%
“…Away from the transmon, i.e., for x = 0, the equations of motion Eq. (5) and Eq. (6) are replaced by…”
Section: Circuit-qed Modelmentioning
confidence: 99%