1994
DOI: 10.1142/2451
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Quantum Theory of the Optical and Electronic Properties of Semiconductors

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Cited by 574 publications
(720 citation statements)
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“…While elastic scattering of excitons with free carriers causes a spectral broadening of the excitonic features, screening and Pauli blocking cause a spectral shift 41,[47][48][49][50] . Screening of the e-h interactions lowers the exciton binding energy, whereas screening of the electron-electron (e-e) interactions induces a decrease of the quasi-particle self-energy and a band-gap renormalization to lower energies [48][49][50] .…”
mentioning
confidence: 99%
“…While elastic scattering of excitons with free carriers causes a spectral broadening of the excitonic features, screening and Pauli blocking cause a spectral shift 41,[47][48][49][50] . Screening of the e-h interactions lowers the exciton binding energy, whereas screening of the electron-electron (e-e) interactions induces a decrease of the quasi-particle self-energy and a band-gap renormalization to lower energies [48][49][50] .…”
mentioning
confidence: 99%
“…An electric field leads to several modifications of the absorption spectrum: 1) modulation of the absorption coefficient; 2) growth of the band-to-band absorption spectral weight; 3) shift of the absorption peak, known as the Stark effect; and 4) dissociation of the bound exciton. In bulk 3D semiconductors the binding energy is small and most of the theoretical and experimental focus has been on the field induced absorption in the region below the bandgap and on the quantum confined Stark effect in 2D structures [13]. In carbon nanotubes, the binding energy is large and the oscillator strength of the higher lying Rydberg states is infinitesimal, so that relatively large changes in the absorption at the first excitonic peak and the first band-to-band absorption are expected.…”
mentioning
confidence: 99%
“…2.1) the microscopic access to the temporal evolution of an arbitrary operator quantity x(t) within the Heisenberg equation of motion is given by [51] …”
Section: Microscopic Bloch Equationmentioning
confidence: 99%
“…The temporal evolution for the appearing two-particle quantities depends on three-particle terms , which couple to four-particle quantities, and so on. To obtain a nite set of equations, the in nite hierarchy needs to be systematically truncated at some level by exploiting the correlation expansion [51]. The n-th order expectation value is factorized into all possible permutations of correlated expectation values of the same and lower order correlations:…”
Section: Microscopic Bloch Equationmentioning
confidence: 99%
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