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Hot electron and hole cooling dynamics in quantum-confined

Rosenwaks et al. (1993) performed calculations on the PL intensity versus time and energy data to determine the time dependence of the qnasi-Fermi level, electron temperatnre, electronic specific heat, and ultimately the dependence of the characteristic hot-electron cooling time on electron temperatnre. [Pg.169]

The cooling, or energy-loss, rate for hot electrons is determined by LO phonon emission throngh electron-LO-phonon interactions. The time constant characterising this process can be described by the following expression (Ryan et al, 1984 Cai et al, 1986 Christen and Bimberg, 1990) [Pg.169]

The electron energy-loss rate is related to the electron-temperatnre decay rate throngh the electronic specific heat. Since the electron distribntion becomes degenerate at high light irradiance, the classical specific heat is no longer valid. Hence the temperatnre- and density-dependent specific heat for both the QW and bulk samples need to be calculated as a function of time in each experiment so that can be determined. [Pg.169]

the phonons are confined in the well and they exhibit slab modes (Campos et al, 1992), which enhance the hot phonon bottleneck effect. [Pg.171]

However, carriers in the space-charge layer at the surface of a heavily doped semiconductor are only confined in one dimension, as in a quantum film. This [Pg.171]




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Cooling, dynamics

Electron confinement

Electron dynamics

Electron hole

Electronic holes

Electrons and Electron Holes

Holes, and electrons

Hot cooling

Hot electron cooling

Quantum dynamical

Quantum dynamics

Quantum electronics

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