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

APPROXIMATION TECHNIQUES IN STRONGLY CORRELATED ELECTRON SYSTEMS

Karan Aryanpour

Published Jan 1, 2003• 0 citations
OpenAlex

Related papers

CORRELATED ELECTRON SYSTEMS

Victor J. Emery

•Aug 1, 1993•143 citations

FERMIOLOGY IN CORRELATED ELECTRON SYSTEMS

Hideo Aoki

Recent Progress in Many-Body Theories•Dec 1, 2002•0 citations

VARIATIONAL MONTE CARLO STUDIES OF HIGHLY CORRELATED ELECTRON SYSTEMS

H Siba, Hiroto Yokoyama

Elsevier eBooks•Jan 1, 1987•0 citations

Theoretical Methods for Strongly Correlated Electrons

David Sénéchal, A.–M. S. Tremblay, C. Bourbonnais

Springer eBooks•Jan 1, 2004•254 citations

IMPROVEMENT TO RANDOM PHASE APPROXIMATION IN THEORY OF STRONGLY CORRELATED ELECTRON SYSTEMS

Yu. A. Izyumov, Jon Henderson

We include an additional diagram in the bare electron-electron vertex within the generalised random phase approximation (GRPA) for the t-J model. The equation for the effective electron-electron vertex becomes more complicated but is solved exactly for the simple cubic lattice. The dynamical magnetic susceptibility obtained is the same as in GRPA but with all quantities renormalised. Instability of the paramagnetic phase with respect to the formation of ferromagnetic or antiferromagnetic ordering is studied. Formulae for Curie and Neel temperatures are obtained. The additional diagram leads to an extension of the antiferromagnetic region and a reduction in the ferromagnetic region.

International Journal of Modern Physics B•Jun 30, 1994•7 citations

MINIWORKSHOP ON STRONGLY CORRELATED ELECTRON SYSTEMS

International Journal of Modern Physics B•Mar 1, 1992•0 citations
We include an additional diagram in the bare electron-electron vertex within the generalised random phase approximation (GRPA) for the t-J model. The equation for the effective electron-electron vertex becomes more complicated but is solved exactly for the simple cubic lattice. The dynamical magnetic susceptibility obtained is the same as in GRPA but with all quantities renormalised. Instability of the paramagnetic phase with respect to the formation of ferromagnetic or antiferromagnetic ordering is studied. Formulae for Curie and Neel temperatures are obtained. The additional diagram leads to an extension of the antiferromagnetic region and a reduction in the ferromagnetic region.