Quantum oscillations of the thermogalvanomagnetic transport coefficients: CPA model calculation
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Abstract
The Kubo formula and the CPA averaging procedure are used to express the thermogalvanomagnetic coefficients for the electrons described by the parabolic dispersion law and scattered by the zero-range randomly distributed static impurities. Their dependence on the magnetic fields is calculated numerically, and the results are compared with the approximate treatment based on the Poisson summation formula.
Keywords
Magnetic Field Model Calculation Average Procedure Transport Coefficient Static Impurity
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References
- [1]Bastin A., Lewiner C., Betbeder-Matibet O., Nozieres P.: J. Phys. & Chem. Solids32 (1971) 1811.Google Scholar
- [2]Tanaka S., Morita T.: Prog. Theor. Phys.47 (1972) 378.Google Scholar
- [3]Gerhards R., Hajdu J.: Z. Phys.245 (1971) 126.Google Scholar
- [4]Abrikosov A. A.: Zh. Eksp. & Theor. Fiz.56 (1969) 1391.Google Scholar
- [5]StŘeda P., Smrčka L.: Phys. Status Solidi (b)70 (1975) 537.Google Scholar
- [6]Smrčka L., StŘeda P.: J. Phys. C (Solid State Phys.)10 (1977) 2153.Google Scholar
- [7]Jones W., March N. H.: Theoretical Solid State Physics, Vol. 2, John Wiley & Sons, Inc., London, 1973.Google Scholar
- [8]Niizeki K., Hoshino K.: J. Phys. C (Solid State Phys.)9 (1976) 3481.Google Scholar
- [9]Velický B., Kirkpatrick S., Ehrenreich H.: Phys. Rev.175 (1968) 747.Google Scholar
- [10]Gold A. V.: Solid State Phys. (Electrons in Metals)1 (1968) 39.Google Scholar
- [11]Lifshitz I. M., Kosevich A. M.: Zh. Eksp. & Theor. Fiz.29 (1955) 730.Google Scholar
- [12]StŘeda P., Smrčka L.: J. Phys. (France) Colloque C-639 (1978), Suppl. No. 8, 1110.Google Scholar
- [13]Smrčka L., Vašek P.: Czech. J. Phys. B26 (1976) 1137.Google Scholar
- [14]Becker W. M., Fan H. Y.:in Proceedings of the International Conference on the Physics of Semiconductors, Dunod, Paris, 1964, p. 663.Google Scholar
- [15]Giriat W.: Phys. Lett.24A (1967) 515.Google Scholar
- [16]Yep T. O., Becker W. M.: Phys. Rev.156 (1966) 939.Google Scholar
- [17]Bogod Ju. A., Krasovickij V. B., Gerasimečko V. G.: Zh. Eksp. & Teor. Fiz.66 (1974) 1362.Google Scholar
- [18]Antcliffe G. A., Stradling R. A.: Phys. Lett.20 (1966) 119.Google Scholar
- [19]Grenier C. G., Reynolds J. M., Zebouni N. H.: Phys. Rev.129 (1963) 1088.Google Scholar
- [20]StŘeda P., Vašek P.: Phys. Status Solidi (b)103 (1981) K 137.Google Scholar
- [21]Zawadzki W.:in Physics of Solids in Intense Magnetic Fields (ed. E. D. Haidemenakis), Plenum Press, New York, 1969.Google Scholar
- [22]Garcia-Moliner F.:in Theory of Imperfect Crystalline Solids, Trieste lectures 1970, IAEA, Vienna, 1971.Google Scholar
- [23]Courant R., Hilbert D.: Methods of Mathematical Physics, Vol. 1, Interscience Publishers Inc., New York, 1953, p. 76.Google Scholar
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