Award Date
1-1-1997
Degree Type
Thesis
Degree Name
Master of Electrical Engineering (MEE)
Department
Electrical Engineering
First Committee Member
A. Rahim Khoie
Number of Pages
114
Abstract
In this work, a comprehensive numerical model is presented for a multi-quantum well pin photovoltaic device. The model accounts for the fundamental carrier dynamics in the quantum wells without assuming thermal equilibrium between the confined carriers and crystal lattice. It is based on a self-consistent solution of the Poisson, Schrodinger, and current continuity equations. In the quantum well regions, a second set of continuity equations is coupled to these three equations to account for the recombination, generation, escape, and capture in the quantum well. The effect of these quantum well rates on device performance is examined for various well configurations and material parameters. The simulation predicts that efficiency improvements above a baseline Al{dollar}\sb{\rm x}{dollar}Ga{dollar}\sb{\rm 1-x}{dollar}As control cell are possible for low mole fractions of aluminum. Furthermore, with proper design, a multiple quantum well device can exceed the efficiency of a similar quality, bulk GaAs pin device.
Keywords
Consistent; Devices; Model; Multiple; Numerical; Photovoltaic; Quantum; Self; Well
Controlled Subject
Electrical engineering; Force and energy
File Format
File Size
2969.6 KB
Degree Grantor
University of Nevada, Las Vegas
Language
English
Permissions
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Repository Citation
Ramey, Stephen McHarry, "A self-consistent numerical model for multiple quantum well photovoltaic devices" (1997). UNLV Retrospective Theses & Dissertations. 3381.
http://dx.doi.org/10.25669/wmtr-0gfd
Rights
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