Multipole ordering in f-electron systems
arXiv:cond-mat/0506041 · doi:10.1016/j.physb.2006.01.428
Abstract
In order to investigate multipole ordering in f-electron systems from a microscopic viewpoint, we study the so-called Γ_8 models on three kinds of lattices, simple cubic (sc), bcc, and fcc, based on a j-j coupling scheme with f-electron hopping integrals through (ffσ) bonding. From the Γ_8 model, we derive an effective model for each lattice structure by using the second-order perturbation theory with respect to (ffσ). By further applying mean-field theory to the effective model, we find a Γ_{3g} antiferro-quadrupole transition for the sc lattice, a Γ_{2u} antiferro-octupole transition for the bcc lattice, and a longitudinal triple-q Γ_{5u} octupole transition for the fcc lattice.
2 pages, 3 figures
References in corpus (7)
- Triple-q octupolar ordering in NpO_2
- Construction of microscopic model for f-electron systems on the basis of j-j coupling scheme
- Octupole Ordering Model for the Phase IV of CexLa1-xB6
- Microscopic theory of multipole ordering in NpO2
- Non-Collinear Magnetism due to Orbital Degeneracy and Multipolar Interactions
- Octupole Moment as a Hidden Order Parameter in Orbitally Degenerate f-Electron Systems
- Lattice Distortion and Octupole Ordering Model in CexLa1-xB6
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- Octupolar edge state in an orbital system on a square lattice
- Flat Surface State with Octupole Moment in an Orbital System on a Simple Cubic Lattice