1996
DOI: 10.1103/physrevb.53.7244
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Influence of a phonon bath on the hierarchy of electronic densities in an optically excited semiconductor

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Cited by 81 publications
(140 citation statements)
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“…In undoped semiconductors, this hierarchy truncates if one adopts an expansion in terms of the optical fields. 4,8,9,10,11,12 This is the case since (a) in the ground state, the conduction band is empty and the valence band is full, and (b) the Coulomb-induced coupling of the conduction and valence bands via, e.g., Auger-like processes is negligible: in the absence of optical fields, the numbers of conduction band electrons and valence band holes are independently conserved. In undoped semiconductors, the lowest electronic excitations of the ground state electrons are the high energy interband e-h pairs, which can adjust almost instantaneously to the dynamics of the photoexcited carriers.…”
Section: 9mentioning
confidence: 99%
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“…In undoped semiconductors, this hierarchy truncates if one adopts an expansion in terms of the optical fields. 4,8,9,10,11,12 This is the case since (a) in the ground state, the conduction band is empty and the valence band is full, and (b) the Coulomb-induced coupling of the conduction and valence bands via, e.g., Auger-like processes is negligible: in the absence of optical fields, the numbers of conduction band electrons and valence band holes are independently conserved. In undoped semiconductors, the lowest electronic excitations of the ground state electrons are the high energy interband e-h pairs, which can adjust almost instantaneously to the dynamics of the photoexcited carriers.…”
Section: 9mentioning
confidence: 99%
“…8,10,11,15 In this theory, the response of the semiconductor is expanded in terms of the number of created e-h pairs. Importantly, the Coulomb interactions that contribute to a specified order in the applied field only occur between such e-h pairs.…”
Section: 9mentioning
confidence: 99%
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“…As we have pointed out in the introduction, and as it is known from semiconductor nonlinear optics [9,26], the theory describing the dynamics of the semiconductor electrons interacting with a light field has the structure of an open hierarchy of dynamical variables. Whenever one is dealing with an open hierarchy of dynamical objects, one is facing the problem of finding an appropriate termination procedure.…”
Section: The Exciton-photon Systemmentioning
confidence: 99%
“…9 In the low-excitation regime the relation B ␣ Ӎ͉0͗͘E 1,␣ ͉ can be assumed and it can be shown that the operators B ␣ behave as Boson operators. 17 Within these assumptions, the Hamiltonian determining the dynamics of the semiconductor system is given by the three contributions: the bare excitonic Hamiltonian of the semiconductor system, the interaction Hamiltonian of the semiconductor with the quantum ͑possibly inhomogeneous͒ light field and the interaction Hamiltonian of excitons with the phonon bath determining inelastic scattering and dephasing. 9 The kinetic equation for diagonal terms of the exciton dena͒ Author to whom correspondence should be addressed; electronic mail: pistone@unime.it sity matrix N ␣ ϭ͗B ␣ † B ␣ ͘ can be derived starting from the Heisenberg equation of motion for the exciton operators under the influence of H. The main approximations are the neglect of possible coherent phonon states and of memory effects induced by the photon and phonon fields.…”
Section: ͑1͒mentioning
confidence: 99%