Doping-dependent study of the periodic Anderson model in three dimensions
arXiv:cond-mat/0109497 · doi:10.1103/PhysRevB.68.195111
Abstract
We study a simple model for -electron systems, the three-dimensional periodic Anderson model, in which localized states hybridize with neighboring states. The states have a strong on-site repulsion which suppresses the double occupancy and can lead to the formation of a Mott-Hubbard insulator. When the hybridization between the and states increases, the effects of these strong electron correlations gradually diminish, giving rise to interesting phenomena on the way. We use the exact quantum Monte-Carlo, approximate diagrammatic fluctuation-exchange approximation, and mean-field Hartree-Fock methods to calculate the local moment, entropy, antiferromagnetic structure factor, singlet-correlator, and internal energy as a function of the hybridization for various dopings. Finally, we discuss the relevance of this work to the volume-collapse phenomenon experimentally observed in f-electron systems.
12 pages, 8 figures
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- Learning quantum phase transitions through Topological Data Analysis
- Magnetic Correlations in a Periodic Anderson Model with Non-Uniform Conduction Electron Coordination
- Finite temperature physics of topological Kondo insulator: Stable Haldane phase, Emergent energy scale and Beyond