2018
DOI: 10.1103/physreva.97.023810
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Waveguide quantum electrodynamics in squeezed vacuum

Abstract: We study the dynamics of a general multi-emitter system coupled to the squeezed vacuum reservoir and derive a master equation for this system based on the Weisskopf-Wigner approximation. In this theory, we include the effect of positions of the squeezing sources which is usually neglected in the previous studies. We apply this theory to a quasi-one-dimensional waveguide case where the squeezing in one dimension is experimentally achievable. We show that while dipole-dipole interaction induced by ordinary vacuu… Show more

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Cited by 21 publications
(8 citation statements)
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“…In the course of the last few decades, a significant number of theoretical approaches allowing one to tackle the waveguide QED problems within this limit was proposed. In particular, the Markovian waveguide QED systems are commonly examined theoretically with help of master equation based-approaches [1,[22][23][24][25][26][27]. Indeed, within the framework of the associated input-output formalism [1,28,29], Linblad-type equation approaches allow one to study transmission and reflection characteristics, as well as the photonic correlations for arbitrary initial photon states, including coherent, thermal, and Fock ones.…”
Section: Markovian Limit γτmentioning
confidence: 99%
“…In the course of the last few decades, a significant number of theoretical approaches allowing one to tackle the waveguide QED problems within this limit was proposed. In particular, the Markovian waveguide QED systems are commonly examined theoretically with help of master equation based-approaches [1,[22][23][24][25][26][27]. Indeed, within the framework of the associated input-output formalism [1,28,29], Linblad-type equation approaches allow one to study transmission and reflection characteristics, as well as the photonic correlations for arbitrary initial photon states, including coherent, thermal, and Fock ones.…”
Section: Markovian Limit γτmentioning
confidence: 99%
“…To include the dissipations in this system, we assume that mode a is connected with a heat bath and mode b is in contact with a squeezed vacuum reservoir [84] with the central frequency ω d . In this case, the evolution of the system in the FIG.…”
Section: Model and Hamiltonianmentioning
confidence: 99%
“…( 40) reduces to the master equation found through standard methods in Ref. [58] (ξ = |ξ|e −iθ is the squeezing parameter, where θ can include contributions depending on the distance from the source).…”
Section: Examples Of Master Equations and Decoherence-free Hamiltoniansmentioning
confidence: 99%