Anderson localization on Falicov-Kimball model with next-nearest-neighbor hopping and long-range correlated disorder
arXiv:0802.2627 · doi:10.1103/PhysRevB.77.245126
Abstract
The phase diagram of correlated, disordered electron systems is calculated within dynamical mean-field theory for the Anderson-Falicov-Kimball model with nearest-neighbors and next-nearest-neighbors hopping. The half-filled band is analyzed in terms of the chemical potential of the system using the geometric and arithmetic averages. We also introduce the on-site energies exhibiting a long-range correlated disorder, which generates a system with similar characteristics as the one created by a random independent variable distribution. A decrease in the correlated disorder reduces the extended phase.
9 figures. submitted to PRB
References in corpus (6)
- Enhancement of localization in one-dimensional random potentials with long-range correlations
- Hopping on the Bethe lattice: Exact results for densities of states and dynamical mean-field theory
- Phase separation in the particle-hole asymmetric Hubbard model
- Unusual localisation effects in quantum percolation
- Local distribution approach to disordered binary alloys
- Hölder mean applied to Anderson localization