2006
DOI: 10.1103/physreva.74.065801
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Superstrong coupling regime of cavity quantum electrodynamics

Abstract: We describe a qualitatively new regime of cavity quantum electrodynamics, the super-strong coupling regime. This regime is characterized by atom-field coupling strengths of the order of the free spectral range of the cavity, resulting in a significant change in the spatial mode functions of the light field. It can be reached in practice for cold atoms trapped in an optical dipole potential inside the resonator. We present a nonperturbative scheme that allows us to calculate the frequencies and linewidths of th… Show more

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Cited by 73 publications
(77 citation statements)
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“…ξ = ω 0 /l 0 √ 2M ω M , where ω M is the frequency of the mirror's oscillation and M is the mass of the mirror, describes the light pressure, while η = η ′ µ/ √ 2M ω M denotes the coupling strength of "three body" due to the vibration of the mirror. With some experimentally feasible parameters, there exists the situation where η is on the same order of magnitude of ξ, for which the strong coupling region [20] is reached (e.g., g = ω 0 = 10 15 Hz and kx 0 = π/2, then η = −ξ). In this case, the triple coupling term…”
Section: Modeling the Triple Coupling Of Atom-photon-mirrormentioning
confidence: 99%
“…ξ = ω 0 /l 0 √ 2M ω M , where ω M is the frequency of the mirror's oscillation and M is the mass of the mirror, describes the light pressure, while η = η ′ µ/ √ 2M ω M denotes the coupling strength of "three body" due to the vibration of the mirror. With some experimentally feasible parameters, there exists the situation where η is on the same order of magnitude of ξ, for which the strong coupling region [20] is reached (e.g., g = ω 0 = 10 15 Hz and kx 0 = π/2, then η = −ξ). In this case, the triple coupling term…”
Section: Modeling the Triple Coupling Of Atom-photon-mirrormentioning
confidence: 99%
“…Situations, when the atoms may affect locally the cavity field, can be found in multimode resonators [21,22]. In these scenarios one could find features typical of phononlike physics in solid state.…”
mentioning
confidence: 99%
“…In atom-field cavity systems, this ratio is typically of the order 10 −7 ∼ 10 −6 . Recently, cavity systems with very strong couplings have been discussed [16]. The ratio may also become order of magnitudes larger in solid state systems, and the full Hamiltonian, including the virtual processes (counter-rotating terms), must be considered [17].…”
Section: Introductionmentioning
confidence: 99%