2013
DOI: 10.1103/physrevlett.110.150403
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Environment-Governed Dynamics in Driven Quantum Systems

Abstract: We show that the dynamics of a driven quantum system weakly coupled to the environment can exhibit two distinct regimes. While the relaxation basis is usually determined by the system þ drive Hamiltonian (system-governed dynamics), we find that under certain conditions it is determined by specific features of the environment, such as, the form of the coupling operator (environment-governed dynamics). We provide an effective coupling parameter describing the transition between the two regimes and discuss how to… Show more

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Cited by 28 publications
(39 citation statements)
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“…44,[67][68][69][70] More precisely, this approximation can be justified when ε α −ε β L α β αβ , which is fulfilled for very weak coupling with the environment and away from resonances, see Ref. 67,70. From Fig.12(c) and (d) it is clear that this condition will be easily satisfied in the offresonant case considered here, where the Floquet gap |ε α − ε β | is large.…”
Section: Decoherence In the Floquet Basismentioning
confidence: 71%
See 1 more Smart Citation
“…44,[67][68][69][70] More precisely, this approximation can be justified when ε α −ε β L α β αβ , which is fulfilled for very weak coupling with the environment and away from resonances, see Ref. 67,70. From Fig.12(c) and (d) it is clear that this condition will be easily satisfied in the offresonant case considered here, where the Floquet gap |ε α − ε β | is large.…”
Section: Decoherence In the Floquet Basismentioning
confidence: 71%
“…In the case of a system with a time periodic drive, it is usually assumed that for large times the density matrix becomes approximately diagonal in the Floquet basis. 44,[67][68][69][70] More precisely, this approximation can be justified when ε α −ε β L α β αβ , which is fulfilled for very weak coupling with the environment and away from resonances, see Ref. 67,70.…”
Section: Decoherence In the Floquet Basismentioning
confidence: 99%
“…The impedance Z(ω p ) was calculated from the probe induced transition rates between the quasienergy states of the driven cavity-transmon system by employing the Kramers-Kronig relation [17,33,[37][38][39][40][41][42][43][44]. We see that the RWA gives the overall qualitative behaviour relatively well but lacks the nonmonotonic behaviour of the simulated resonance frequency toward the high-power end of the spectrum.…”
mentioning
confidence: 99%
“…This drive cannot be treated as a perturbation and the interaction between the driven system and its environment is best described in terms of "dressed states" that recently have attracted much attention in superconducting circuits [20][21][22][23][24]. Under certain resonant conditions, the system-environment coupling is substantially enhanced by the presence of the drive, yielding a dynamic steady state, which is largely determined by environmental features itself [25][26][27]. Within the same regime, the environment also induces a renormalization of the dressed-state energies (quasienergies).…”
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confidence: 99%