1999
DOI: 10.1103/physrevb.60.13276
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Strong-coupling regime for quantum boxes in pillar microcavities: Theory

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Cited by 435 publications
(405 citation statements)
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“…Note also that the terminology of spontaneous emission "rate" only makes sense for a weak or intermediate coupling regime. We stress, however, that the general formalism above rigorously covers both weak and strong coupling regimes in a self-consistent way, naturally recovering phenomena such as vacuum Rabi oscillations and reverse spontaneous emission [40][41][42]. Our expression for the spontaneous emission is also in agreement with derivations from Dung et al [43,44] and Wubs et al [38], who have pioneered many of the general theories of quantized light emission within inhomogeneous materials.…”
Section: Quantum Statistics and Measurement Aspects Of Single Photonssupporting
confidence: 77%
“…Note also that the terminology of spontaneous emission "rate" only makes sense for a weak or intermediate coupling regime. We stress, however, that the general formalism above rigorously covers both weak and strong coupling regimes in a self-consistent way, naturally recovering phenomena such as vacuum Rabi oscillations and reverse spontaneous emission [40][41][42]. Our expression for the spontaneous emission is also in agreement with derivations from Dung et al [43,44] and Wubs et al [38], who have pioneered many of the general theories of quantized light emission within inhomogeneous materials.…”
Section: Quantum Statistics and Measurement Aspects Of Single Photonssupporting
confidence: 77%
“…For InGaAs QDs, single particle confinement energies dominate excitonic effects and measured dipole moments range from 10 to 40 D 27 , which are consistent with models assuming weak electron-hole correlation 28 . The lateral size of thickness fluctuation QDs generally exceeds the exciton Bohr radius such that both excitonic effects and the large exciton wavefunction can enhance the oscillator strength 29 . Dipole moments up to 75 D have been reported in this system 18 , about twice those of InGaAs QDs.…”
Section: Rabi Rotationsmentioning
confidence: 99%
“…The collection efficiency can be quantified by calculating the spontaneous emission rate of a transition dipole of the dot into the cavity mode, 1= c , referenced to the total spontaneous emission rate in a homogeneous medium, 1= . The spontaneous emission rate of a transition dipole at position r e calculated in perturbation theory is given by [76] where d is the electric dipole of the quantum dot embedded in a material of index n. f is the mode spatial function describing the local field polarization and relative field amplitude, normalized at the field antinode. !…”
Section: Microcavitiesmentioning
confidence: 99%