Hall coefficient in pure metals: Lowest-order calculation for Nb and Cu
- 15 April 1981
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 23 (8), 3617-3619
- https://doi.org/10.1103/physrevb.23.3617
Abstract
The lowest-order solution to the linearized Boltzmann equation is calculated for Nb and Cu with uniform external electric and magnetic fields. This solution corresponds to a rigid displacement of the Fermi surface, and should be accurate when the anisotropy of the electron scattering function is small. For Cu the result agrees very well with experiment. The agreement with experiment for Nb is within 14%.Keywords
This publication has 18 references indexed in Scilit:
- Anisotropy of the electron—phonon interaction in copper. II. Scattering and transport propertiesPhysica Status Solidi (b), 1979
- Electron-phonon interaction in cubic systems: Application to niobiumPhysical Review B, 1976
- The electrical transport properties of platinum at room temperatureJournal of Physics F: Metal Physics, 1974
- The Hall Effect in Metals and AlloysPublished by Springer Science and Business Media LLC ,1972
- Phonon-Drag Thermoelectric Power and Low-Field Hall Coefficient of CopperJournal of the Physics Society Japan, 1970
- Calculation of Constant-Energy Surfaces for Copper by the Korringa-Kohn-Rostoker MethodPhysical Review B, 1967
- The Thermoelectric, Galvanomagnetic and Thermomagnetic Effects of Monovalent Metals. III. The Galvanomagnetic and Thermomagnetic Effects for Anisotropic Media.Journal of the Physics Society Japan, 1958
- The Thermoelectric, Galvanomagnetic and Thermomagnetic Effects of Monovalent Metals II The Thermoelectric Power for Anisotropic MediaJournal of the Physics Society Japan, 1958
- The Thermoelectric, Galvanomagnetic and Thermomagnetic Effects of Monovalent MetalsJournal of the Physics Society Japan, 1958
- The theory of the change in resistance in a magnetic fieldProceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, 1934