1988
DOI: 10.1002/pssb.2221460141
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Green's Function Approach to Nonequilibrium Charge Carriers in Direct Gap Semiconductors Generated by Short Light Pulses

Abstract: In the present paper the Green's function approach to nonequilibrium quasi-free charge carriers in highly excited semiconductors is applied. I n doing this a system of kinetic equations for generalized Wigner distributions of renormalized quasi-electrons and holes is obtained, that takes into account (additionally to well-known published results) the interaction of the longitudinal optical phonons and the intraband interaction of the radiation field with the electron-hole plasma. Thus, utilizing the correspond… Show more

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Cited by 5 publications
(2 citation statements)
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“…Three main theoretical approaches prevail in the literature describing the EHP dynamics in semiconductors. In a first approach, investigations start from the very general equations of the non-equilibrium quantum statistical mechanics (Balescu-Resibois formalism [25], time-dependent Green's functions [22][23][24][26][27][28][29]). This ambitious approach may in principle describe both the coherent and incoherent interaction of electrons with subpicosecond optical pulses.…”
Section: Introductionmentioning
confidence: 99%
“…Three main theoretical approaches prevail in the literature describing the EHP dynamics in semiconductors. In a first approach, investigations start from the very general equations of the non-equilibrium quantum statistical mechanics (Balescu-Resibois formalism [25], time-dependent Green's functions [22][23][24][26][27][28][29]). This ambitious approach may in principle describe both the coherent and incoherent interaction of electrons with subpicosecond optical pulses.…”
Section: Introductionmentioning
confidence: 99%
“…Nowadays using short-pulse technique one may generate a high electron-hole density in a semiconductor. At very high excitation or on a very short time scale the carrier distributions turn out to differ radically from the thermal distributions and the theoretical tool that seems most adapted to these circumstances is the non-equilibrium Green function method first developed by Keldysh (1965) and then widely used, for example, by Haug (1985), Henneberger (1986), May (1986), Schafer and Treusch (1986) and Glaeske and Schubert (1988). At moderate excitation below the Mott transition the electron-hole attractive Coulomb potential is still strong enough to form bound pair states called excitons.…”
Section: Introductionmentioning
confidence: 99%