1992
DOI: 10.1103/physrevb.45.1139
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Band-gap renormalization in semiconductors with multiple inequivalent valleys

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Cited by 79 publications
(43 citation statements)
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“…5,6,18 For a refined estimation of the injection level, we use the onset energy of the optical gain spectrum to determine the direct band gap, 19 then apply the universal formula describing the direct band gap renormalization and shrinkage in highly excited semiconductors to determine the injected carrier density. 20 This method will be discussed in more detail later. Fig.…”
mentioning
confidence: 99%
“…5,6,18 For a refined estimation of the injection level, we use the onset energy of the optical gain spectrum to determine the direct band gap, 19 then apply the universal formula describing the direct band gap renormalization and shrinkage in highly excited semiconductors to determine the injected carrier density. 20 This method will be discussed in more detail later. Fig.…”
mentioning
confidence: 99%
“…It is important to mention that the electron distribution among different minima and the corresponding band-gap reductions must be calculated in a self-consistent manner since the quasi-Fermi level depends on the band-gap energies. 15 …”
Section: High Excitation Effects a Electron-hole Plasma In A Mulmentioning
confidence: 99%
“…The modifications caused by this damping are strongly restricted to the low-energy side, i.e., it has no effect on the results that are obtained from the fit procedure. 15 For the two crossover samples we obtain carrier temperatures of 60 and 40 K, respectively. These values seem to be reasonable, although the lattice temperature was much lower at 5 K. In fact, one would not expect thermal quasiequilibrium between carriers and lattice since cool carriers recombine and the population of the X valley is maintained by hot electrons from the ⌫ valley.…”
Section: Stimulated Emission and Gainmentioning
confidence: 99%
“…The Coulomb-hole term, on the other hand, describes the charge-density fluctuations around individual carriers. The general conclusions drawn from numerous studies [2][3][4] are such that for bulk materials the band-gap renormalization exhibits a universal density dependence [5], whereas the quantum-well systems show marked dependence on the well-width.The main purpose of this communication is to extend the recent calculations of Ninno et al[6] to quantum-well systems, and explore the well-width and temperature dependence of the band-gap renormalization to make more realistic contact with experiments. We demonstrate that the simple approach of calculating the band-gap renormalization, which neglects the exchange-correlation effects but fully accounts for the Coulomb-hole contribution, yields reasonable agreement with experi-SM ARTICLE 749 Revise 1st proof 30.5.96…”
mentioning
confidence: 99%
“…The Coulomb-hole term, on the other hand, describes the charge-density fluctuations around individual carriers. The general conclusions drawn from numerous studies [2][3][4] are such that for bulk materials the band-gap renormalization exhibits a universal density dependence [5], whereas the quantum-well systems show marked dependence on the well-width.…”
mentioning
confidence: 99%