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

Solid State Communications

Antiferromagnetic phase of the Hubbard model

Michael Plischke

Published Aug 1, 1973• 13 citations
Publisher
DOI
10.1016/0038-1098(73)90616-9

Related papers

To the Correlation Effects of the Antiferromagnetic Phase in the Hubbard Model

G. Z. Wei, H. Q. Nie, K. Y. Zhang

physica status solidi (b)•Oct 1, 1991•1 citation

Antiferromagnetism in the 2D Hubbard model: phase transition and local quantities

Roland Münzner, Adolfo Avella, Ferdinando Mancini

arXiv:cond-mat/0210026•Physica B Condensed Matter•Jul 1, 2000•3 citations

QMC studies of the Antiferromagnetic phase Transition in the 3D Hubbard Model

Isabel Campos, J. W. Davenport, Wonho Oh

APS•Jun 1, 2001•0 citations

Quantum simulation of the Hubbard model: The attractive route

A. F. Ho, Miguel A. Cazalilla, Thierry Giamarchi

We study the conditions under which, using a canonical transformation, the phases sought after for the repulsive Hubbard model, namely, a Mott insulator in the paramagnetic and antiferromagnetic phases, and a putative $d$-wave superfluid can be deduced from observations in an optical lattice loaded with a spin-imbalanced ultracold Fermi gas with attractive interactions, thus realizing the attractive Hubbard model. We argue that the Mott insulator and antiferromagnetic phase of the repulsive Hubbard model are easier to observe in the attractive Hubbard mode as a band insulator of Cooper pairs and superfluid phase, respectively. The putative $d$-wave superfluid phase of the repulsive Hubbard model doped away from half filling is related to a $d$-wave antiferromagnetic phase for the attractive Hubbard model. We discuss the advantages of this approach to ``quantum simulate'' the Hubbard model in an optical lattice over the simulation of the doped Hubbard model in the repulsive regime. We also point out a number of technical difficulties of the proposed approach and, in some cases, suggest possible solutions.

arXiv:0812.4422•Physical Review A•Mar 19, 2009•78 citations

Antiferromagnetic state in the three-band Hubbard model

Tetsuro Asahata, Akira Oguri, Sadamichi Maekawa

Physica C Superconductivity•Dec 1, 1994•1 citation

Antiferromagnetic Order in the Hubbard Model: Spin-Charge Rotating Reference Frame Approach

T. A. Zaleski, T. K. Kopeć

We study the antiferromagnetic phase of three-dimensional Hubbard model with nearest neighbors hopping on a bipartite cubic lattice.We use the quantum SU(2)×U(1) rotor approach that yields a fully self-consistent treatment of the antiferromagnetic state that respects the symmetry properties of the model and satisfies the Mermin-Wagner theorem.As our theory describes the evolution from a Slater (U t) to a Mott-Heisenberg (U t) antiferromagnet, we present the phase diagram of the antiferromagnetic Hubbard model as a function of the crossover parameter U/t.

Acta Physica Polonica A•Jul 1, 2008•1 citation
We study the conditions under which, using a canonical transformation, the phases sought after for the repulsive Hubbard model, namely, a Mott insulator in the paramagnetic and antiferromagnetic phases, and a putative ddd-wave superfluid can be deduced from observations in an optical lattice loaded with a spin-imbalanced ultracold Fermi gas with attractive interactions, thus realizing the attractive Hubbard model. We argue that the Mott insulator and antiferromagnetic phase of the repulsive Hubbard model are easier to observe in the attractive Hubbard mode as a band insulator of Cooper pairs and superfluid phase, respectively. The putative ddd-wave superfluid phase of the repulsive Hubbard model doped away from half filling is related to a ddd-wave antiferromagnetic phase for the attractive Hubbard model. We discuss the advantages of this approach to ``quantum simulate'' the Hubbard model in an optical lattice over the simulation of the doped Hubbard model in the repulsive regime. We also point out a number of technical difficulties of the proposed approach and, in some cases, suggest possible solutions.
We study the antiferromagnetic phase of three-dimensional Hubbard model with nearest neighbors hopping on a bipartite cubic lattice.We use the quantum SU(2)×U(1) rotor approach that yields a fully self-consistent treatment of the antiferromagnetic state that respects the symmetry properties of the model and satisfies the Mermin-Wagner theorem.As our theory describes the evolution from a Slater (U t) to a Mott-Heisenberg (U t) antiferromagnet, we present the phase diagram of the antiferromagnetic Hubbard model as a function of the crossover parameter U/t.