Electronic Structure and Fermi Surface of UB12
- 15 March 1991
- journal article
- research article
- Published by Physical Society of Japan in Journal of the Physics Society Japan
- Vol. 60 (3) , 987-996
- https://doi.org/10.1143/jpsj.60.987
Abstract
Based on the itinerant-electron model for the 5f electrons, the energy band structure and the Fermi surface are calculated for the cubic uranium dodecaboride UB 12 , known to be a paramagnet having the electronic specific heat constant of 20 mJ/K 2 mole, by a self-consistent relativistic APW method with the exchange and correlation potential in the local-density approximation. The energy band structure is that of a compensated metal having 0.32 holes/cell and the compensating number of electrons. Both the hole and the electron sheets of the Fermi surface are multiply-connected with open orbits, the direction of which is consistent with the high-field magnetoresistance. By these Fermi surfaces, both the magnitude and the angular dependence of the frequency branches of the de Haas-van Alphen effect observed recently by Ōnuki et al . can be explained reasonably well.Keywords
This publication has 15 references indexed in Scilit:
- Fermi surfaces of UB12Physica B: Condensed Matter, 1990
- Electronic Structure of CeSn3Journal of the Physics Society Japan, 1990
- Self-Consistent Symmetrized Relativistic Augmented Plane Wave Method: Application to α-UJournal of the Physics Society Japan, 1990
- Magnetoresistance and de Haas-van Alphen Effect in UB12Journal of the Physics Society Japan, 1990
- Fermi surface and cyclotron mass in UCPhysica B: Condensed Matter, 1990
- Fermi Surface of ThC and UCJournal of the Physics Society Japan, 1990
- Band Theory of the Intermetallic Compound UGe3Journal of the Physics Society Japan, 1984
- Exchange and correlation in atoms, molecules, and solids by the spin-density-functional formalismPhysical Review B, 1976
- Self-Consistent-Field Dirac-Slater Wave Functions for Atoms and Ions. I. Comparison with Previous CalculationsPhysical Review B, 1965
- Wave Functions in a Periodic PotentialPhysical Review B, 1937