1995
DOI: 10.1109/2944.401205
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Theoretical analysis of high-temperature characteristics of 1.3-μm InP-based quantum-well lasers

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Cited by 22 publications
(24 citation statements)
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“…14,15 However, in such measurements with our samples we observe no change in the energy of the peak of the absorption spectrum as a function of applied bias 16 indicating that the overlap of the electron and hole wave functions is insensitive to the local electric field in our samples. The modeling of quantum well structures, for example, 17 based on the self-consistent solution of the Schrodinger-Poisson equations and with carrier density dependent broadening of the Fermi golden rule optical gain spectrum, suggests that the electrostatic deformation of energy bands ͑here described as a relative movement of the quasi-Fermi levels and included within f c − f v ͒ has a much larger effect than the carrier density dependent homogenous broadening. Therefore we will focus here on changes in the degree of inversion, and to understand the effect of p doping we will simulate the behavior of f c − f v in our structures with and without p doping.…”
Section: Calculationsmentioning
confidence: 99%
“…14,15 However, in such measurements with our samples we observe no change in the energy of the peak of the absorption spectrum as a function of applied bias 16 indicating that the overlap of the electron and hole wave functions is insensitive to the local electric field in our samples. The modeling of quantum well structures, for example, 17 based on the self-consistent solution of the Schrodinger-Poisson equations and with carrier density dependent broadening of the Fermi golden rule optical gain spectrum, suggests that the electrostatic deformation of energy bands ͑here described as a relative movement of the quasi-Fermi levels and included within f c − f v ͒ has a much larger effect than the carrier density dependent homogenous broadening. Therefore we will focus here on changes in the degree of inversion, and to understand the effect of p doping we will simulate the behavior of f c − f v in our structures with and without p doping.…”
Section: Calculationsmentioning
confidence: 99%
“…Material gain for an arbitrary well is calculated as in our earlier work [19,20], which incorporates band-gap renormalization and Coulombic and non-Marko-vian effects [21][22][23][24][25][26]. The TE material gain for a single well is…”
Section: Theoretical Modelmentioning
confidence: 99%
“…However, the net gain spectrum is the composite of the contributions from the nine individual wells, which can be quite different [12]. The net gain spectrum has been measured for CMBH devices with different doping profiles and at different temperatures [7].…”
Section: Static Laser Performance: Characteristic Temperaturementioning
confidence: 99%
“…There is also a small term in the usual expression for related to the which is lost. Now we can get simplified expressions for the resonance frequency in terms of the well-by-well properties (12) where is the total modal gain and we introduce an effective differential gain , which is just the gain-averaged local differential gain (13) An expression for the damping can also be derived. However, the present analysis explicitly ignored the drive currents into each well, which from the simulations we know to have a nontrivial phase as a function of frequency away from the resonance frequency.…”
Section: Small-signal Modulationmentioning
confidence: 99%
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