1990
DOI: 10.1109/3.44961
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A semi-empirical model for electroabsorption in GaAs/AlGaAs multiple quantum well modulator structures

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Cited by 65 publications
(20 citation statements)
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“…where E is the electric field prependeculr to the layer, E a1 is first heavy hole excitonic peak in absorption spectrum, Γ hh is the HWHM of the line shape function, and α hh is expressed as follows [10] Fig. 4 Step response of QW-OEID: a) amplification mode, b) switching mode.…”
Section: Computing the Qw-hpt Optical Conversion Gainmentioning
confidence: 99%
“…where E is the electric field prependeculr to the layer, E a1 is first heavy hole excitonic peak in absorption spectrum, Γ hh is the HWHM of the line shape function, and α hh is expressed as follows [10] Fig. 4 Step response of QW-OEID: a) amplification mode, b) switching mode.…”
Section: Computing the Qw-hpt Optical Conversion Gainmentioning
confidence: 99%
“…The above procedure is repeated to compute Dz i , V, G, and N. and the temperature is T = 300 K. Also, the electronic intraband relaxation time W a that determines the spectral width of the optical absorption is related to the scattering time of the exciton state. An empirical equation [13] is used in which the scattering effect due to the roughness of the single well interface is added to the effects of scattering excitons and electrons by phonons. In the above, the L z is in nanometers while % / W a is in milli-electron-volts.…”
Section: Analytical Proceduresmentioning
confidence: 99%
“…Design and analysis of the conventional optical modulator uses a spectral line shape function of Lorentz type, taking into account only the electronic intraband relaxation time [13]. The theoretical analysis of the absorption spectrum by the QCSE effect does not necessarily agree well with the experimental data.…”
Section: Introductionmentioning
confidence: 99%
“…However, the tunneling becomes negligible in the V-QWR's with wide well widths or in weak electric fields. 12 The ͑quasi͒ bound states exist in the V-QWR. To be consistent with the limitation of weak electric fields, the effect of the electric fields on the electron states of the V-QWR can be analyzed by the above perturbation method, where the applied electric field is considered as a perturbation of the Hamiltonian, while the bound states of the V-QWR are expanded with the eigenwave functions in the zero electric fields.…”
Section: ͑4͒mentioning
confidence: 99%