2019
DOI: 10.1103/physreva.99.013807
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Ultrastrongly dissipative quantum Rabi model

Abstract: We discuss the equilibrium and out of equilibrium dynamics of cavity QED in presence of dissipation beyond the standard perturbative treatment of losses. Using the dynamical polaron ansatz and Matrix Product State simulations, we discuss the case where both light-matter g-coupling and system-bath interaction are in the ultrastrong coupling regime. We provide a critical g for the onset of Rabi oscillations. Besides, we demonstrate that the qubit is dressed by the cavity and dissipation. That such dressing gover… Show more

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Cited by 43 publications
(51 citation statements)
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References 48 publications
(82 reference statements)
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“…To estimate if this regime is reachable, the spin excitations and photons must exchange populations coherently in the form of vacuum Rabi oscillations before they are damped out. The condition to have such oscillations is given by: [44,45]. In our case, κ can reach the Hz range easily, whereas typical ferromagnetic materials exhibit Δω n ∼MHz at best.…”
mentioning
confidence: 85%
“…To estimate if this regime is reachable, the spin excitations and photons must exchange populations coherently in the form of vacuum Rabi oscillations before they are damped out. The condition to have such oscillations is given by: [44,45]. In our case, κ can reach the Hz range easily, whereas typical ferromagnetic materials exhibit Δω n ∼MHz at best.…”
mentioning
confidence: 85%
“…where the qubit is directly coupled to a structured bosonic bath with an effective spectral density function that, in the continuum limit, reads [36,44,45]…”
Section: Flux Qubit Coupled To a Dissipative Resonatormentioning
confidence: 99%
“…In the present system, the steady states of the atom and cavity mode c are superposition states, which is different from that in the parameter regime in Figure 2c. The red curve and blue squares correspond to analytical and numerical results, which are obtained from Equation (10) and the comparison in oscillation periods, respectively. As expected, the increase in cavity decay does not destroy the oscillations due to smaller atomic dissipation.…”
Section: ρ(T) = I[ρ(t) H (T)] + κ 1 L[a S ]ρ(T) + κ 2 L[c]ρ(t) + γ Lmentioning
confidence: 99%
“…

The realization of the strong coupling regime is requisite for implementing quantum information tasks. [7][8][9] Strong coupling regime, where atom-cavity coupling strength has to be comparable or larger than atomic spontaneous emission rate γ and cavity decay rate κ, [10,11] is indispensable for experimentally investigating a manifold of quantum phenomena and implementing quantum information processing (QIP). By introducing parametric squeezing into the primary cavity, which is only virtually excited under specific parametric conditions, coupling enhancement between the atom and the auxiliary cavity is realized for appropriate squeezing parameters.

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mentioning
confidence: 99%