Dead-space-based Theory Correctly Predicts Excess Noise Factor for Thin GaAs and AlGaAs Avalanche Photodiodes
Document Type
Article
Publication Date
3-2000
Publisher
Institute of Electrical and Electronics Engineers
Source Publication
IEEE Transactions on Electron Devices
Source ISSN
0018-9383
Abstract
The conventional McIntyre carrier multiplication theory for avalanche photodiodes (APDs) does not adequately describe the experimental results obtained from APDs with thin multiplication-regions. Using published data for thin GaAs and Al/sub 0.2/Ga/sub 0.8/As APDs, collected from multiplication-regions of different widths, we show that incorporating dead-space in the model resolves the discrepancy. The ionization coefficients of enabled carriers that have traveled the dead space are determined as functions of the electric field, within the confines of a single exponential model for each device, independent of multiplication-region width. The model parameters are determined directly from experimental data. The use of these physically based ionization coefficients in the dead-space multiplication theory, developed earlier by Hayat et al. provide excess noise factor versus mean gain curves that accord very closely with those measured for each device, regardless of multiplication-region width. It is verified that the ratio of the dead-space to the multiplication-region width increases, for a fixed mean gain, as the width is reduced. This behavior, too, is in accord with the reduction of the excess noise factor predicted by the dead-space multiplication theory.
Recommended Citation
Saleh, Mohammad A.; Hayat, Majeed M.; Saleh, Bahaa E.A.; and Teich, Malvin Carl, "Dead-space-based Theory Correctly Predicts Excess Noise Factor for Thin GaAs and AlGaAs Avalanche Photodiodes" (2000). Electrical and Computer Engineering Faculty Research and Publications. 713.
https://epublications.marquette.edu/electric_fac/713
Comments
IEEE Transactions on Electron Devices, Vol. 47, No. 3 (March 2000): 625-633. DOI.
Majeed Hayat was affiliated with University of Dayton at the time of publication.