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Prog. Theor. Phys. Vol. 88 No. 3 (1992) pp. 485-502
Calculation of Mobility from Frequency Derivatives of Time-Correlation Functions
B. Ünal,
T. Altanhan and
B. Alkan
Department of Engineering Physics, Faculty of Sciences,
University of Ankara, 06100 Tandoğan, Ankara
(Received March 3, 1992)
Abstract:
Mobility formula is rederived from a legitimate way by correcting expressions for the frequency derivatives of correlation function in Milinski's mobility formula. Mobility due to acoustic phonons in semiconductors at room temperatures is found to obey µ = (9π/32)µ0 where µ0 is the classical expression. For optical phonons µ versus T curve falls continuously with temperature and shows no singularities.
URL :
http://ptp.ipap.jp/link?PTP/88/485/
DOI : 10.1143/PTP.88.485
References:
-
P. N. Argyres and J. L. Sigel, Phys. Rev. B89 (1974), 3197[APS].
- W. Götze, Phil. Mag. B43 (1981), 219.
- N. Milinski, Prog. Theor. Phys. 85 (1991), 493[PTP].
- D. Forster, Hydrodynamic Fluctuations, Broken Symmetry and Correlation Functions (M. A. Benjamin, Reading 1975).
- N. Milinski, Prog. Theor. Phys. 80 (1988), 986[PTP].
- K. Seeger, Semiconductor Physics (Springer, Berlin, 1973).
- G. R. Nag, Electron Transport in Compound Semiconductors (Springer, Berlin, 1980).
- N. Milinski and S. Nettel, Phys. Lett. A131 (1988), 399.
- C. Hilsum and A. C. Rose-Innes, Semiconducting III-V Compounds (Pergamon, Oxford, 1961).
- N. Milinski and S. Nettel, Phys. Lett. A131 (1988), 393.
- D. S. Jones, Generalised Functions (McGraw-Hill, London, 1966).
- E. M. Conwell, High Field Transport in Semiconductors (Acad. Press, New York, 1967).
- G. I. Thorbergsson, Z. Y. Zhang and J. Sak, Phys. Lett. A128 (1988), 497.
-
H. Ehrenreich, J. Phys. Chem. Solids 2 (1957), 131[CrossRef].
-
D. L. Rode, Phys. Rev. B3 (1971), 3287[APS].
- M. Huberman and G. V. Chester, Adv. Phys. 24 (1975), 489.
Citing Article(s) :
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Journal of the Physical Society of Japan 62 (1993) pp. 2425-2430
:
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Calculation of Resistivities of Liquid Metals and Alloys by a New Method
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B. Ünal and B. Alkan