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Simple theoretical analyses of the Burstein–Moss shift (BMS) revisited for n-GaAs semiconductor with and without band-tailing conditions
The Burstein–Moss shift (BMS) has been revisited for n-type GaAs semiconductor with and without band-tailing conditions. Unlike the earlier reported results, the present theoretical analyses of BMS depicted an oscillatory behavior due to the inclusions of the following relevant factors, viz. (a) k ¯...
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Published in: | Indian journal of physics 2021-03, Vol.95 (3), p.443-448 |
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Main Authors: | , , |
Format: | Article |
Language: | English |
Subjects: | |
Citations: | Items that this one cites Items that cite this one |
Online Access: | Get full text |
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Summary: | The Burstein–Moss shift (BMS) has been revisited for n-type GaAs semiconductor with and without band-tailing conditions. Unlike the earlier reported results, the present theoretical analyses of BMS depicted an oscillatory behavior due to the inclusions of the following relevant factors, viz. (a)
k
¯
dependency of the optical matrix elements, (b) consideration of the Fermi integral (FI) methods for the calculation of Fermi energy in non-degenerately doped cases, to a higher-order terms, and (c) band-tailing effects due to heavy doping in degenerately doped condition. In the present communication, attempt has been made to recapitulate the FI of
F
1/2
(
η
), for non-degenerately doped semiconductor that showed oscillations due to the presence of confluent hyper-geometric function, obtained by the exact integrations method involved with
F
1/2
(
η
). However, for the heavy doping with band-tailing cases, the FI is found to be complex function of oscillatory amplitude and a phase angle (
α
). It must be noted that these oscillatory behaviors, demonstrated in the present paper, seemed to be depicted for the first time in both non-degenerately and degenerately doped semiconductors on the literature in the study of BMS. |
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ISSN: | 0973-1458 0974-9845 |
DOI: | 10.1007/s12648-020-01730-6 |