Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

arXiv:cond-mat/0502560 · The European Physical Journal B

Charge gaps and quasiparticle bands of the ionic Hubbard model

T. Jabben, N. Grewe, Frithjof B. Anders

Published Mar 1, 2005• 14 citations
arXivHTMLPDF
DOI
10.1140/epjb/e2005-00098-2

Related papers

Band to Mott Insulator Transition in the Ionic Hubbard Model

Ph. Brune, A. P. Kampf

Springer eBooks•Jan 1, 2002•0 citations

Charge ordering in the extended Hubbard model in the ionic limit

Adolfo Avella, Francesco Paolo Mancini

Physica B Condensed Matter•Feb 15, 2006•4 citations

Charge-transfer gap from a Monte Carlo simulation of the three-band hubbard model

G. Dopf, T. Kraft, A. Muramatsu +1 more

Physica B Condensed Matter•Aug 1, 1990•9 citations

Minimal charge gap in the ionic Hubbard model

Krunoslav Požgajčić, Claudius Gros

We study the ionic Hubbard model at temperature $T=0$ within the mean-field approximation, and show that the charge gap does not close completely at the ionic-band insulator to antiferromagnetic insulator transition, contrary to previous expectations. Furthermore, we find an intermediate phase for on-site repulsions $U>{U}_{c}$ for different lattices, and calculate the phase diagram for the ionic Hubbard model with alternating U, corresponding to a Cu-O lattice.

arXiv:cond-mat/0301376•Physical review. B, Condensed matter•Aug 14, 2003•10 citations

Quasiparticel Spectra of the Hubbard Model

James F. Annett, William H. Beere

APS•Mar 1, 1998•0 citations

Phase transitions and spectral properties of the ionic Hubbard model in one dimension

Ara Go, Gun Sang Jeon

The ionic Hubbard model is investigated at half filling at zero temperature. We apply the cellular dynamical mean-field theory to the one-dimensional ionic Hubbard model to compute local quantities such as double occupancy and staggered charge density. Both quantities provide general transition behavior of the model from a band insulating phase to a Mott insulating phase. The renormalized band gap is introduced as an efficient order parameter for the transition from a band insulator. We also present the spectral properties of the ionic Hubbard model, which exhibit characteristic features for both weak and strong interactions.

arXiv:1111.1119•Physical Review B•Nov 3, 2011•16 citations
We study the ionic Hubbard model at temperature T=0T=0T=0 within the mean-field approximation, and show that the charge gap does not close completely at the ionic-band insulator to antiferromagnetic insulator transition, contrary to previous expectations. Furthermore, we find an intermediate phase for on-site repulsions U>UcU>{U}_{c}U>Uc​ for different lattices, and calculate the phase diagram for the ionic Hubbard model with alternating U, corresponding to a Cu-O lattice.
The ionic Hubbard model is investigated at half filling at zero temperature. We apply the cellular dynamical mean-field theory to the one-dimensional ionic Hubbard model to compute local quantities such as double occupancy and staggered charge density. Both quantities provide general transition behavior of the model from a band insulating phase to a Mott insulating phase. The renormalized band gap is introduced as an efficient order parameter for the transition from a band insulator. We also present the spectral properties of the ionic Hubbard model, which exhibit characteristic features for both weak and strong interactions.