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

Physics Letters A

Many-body effects in a two-component, one-dimensional electron gas with repulsive, short-range interactions

B. Tanatar

Published Mar 1, 1998• 4 citations
Publisher
DOI
10.1016/s0375-9601(98)00029-2

Related papers

Correlation effects in a one-dimensional electron gas with short-range interaction

Ekrem Demirel, B. Tanatar

Solid State Communications•Mar 1, 1999•4 citations

Dynamical correlations in the one-dimensional electron gas with short-range interactions

Ekrem Demirel, B. Tanatar

The European Physical Journal B•Oct 1, 1999•7 citations

Dynamical correlations in the one-dimensional electron gas with short-range interactions

Olivier Pitois, Bernard François

•Jan 1, 1999•2 citations

Many-body effects in the one-dimensional electron gas with short-range interaction: the Singwi, Tosi, Land and Sjölander approach including spin polarization

Alfred Gold

We study many-body effects in the one-dimensional electron gas and a repulsive delta-function interaction potential (of strength ) using the STLS approach. The STLS approach is generalized in order to treat polarization effects. We present numerical results for the compressibility and the spin susceptibility and we compare with the quasi-exact analytical result. The validity range of the STLS approach is characterized by with , where m is the electron mass and N the electron density.

Journal of Physics Condensed Matter•Apr 27, 1998•4 citations

EFFECTS OF ELECTRON-ELECTRON INTERACTIONS IN TWO DIMENSIONS

S. V. Kravchenko

•Dec 1, 2009•0 citations

Hartree–Fock energy of a density wave in a spin-polarized two-dimensional electron gas

Juana Moreno, D. C. Marinescu

We calculate the Hartree-Fock energy of a density-wave in a spin polarized two-dimensional electron gas using a short-range repulsive interaction. We find that the stable ground state for a short-range potential is always either the paramagnetic state or the uniform ferromagnetic state. The energy of a density-wave state is, however, reduced by a factor proportional to (1 - zeta^2), where zeta is the polarization of the electron gas. Since this situation occurs in the most unfavorable conditions (short-range repulsive interaction) it is therefore conceivable that by including higher order many-body corrections to the interaction a density-wave ground state is indeed found to be stable.

arXiv:cond-mat/0311292•Journal of Physics Condensed Matter•Mar 19, 2004•0 citations
We calculate the Hartree-Fock energy of a density-wave in a spin polarized two-dimensional electron gas using a short-range repulsive interaction. We find that the stable ground state for a short-range potential is always either the paramagnetic state or the uniform ferromagnetic state. The energy of a density-wave state is, however, reduced by a factor proportional to (1 - zeta^2), where zeta is the polarization of the electron gas. Since this situation occurs in the most unfavorable conditions (short-range repulsive interaction) it is therefore conceivable that by including higher order many-body corrections to the interaction a density-wave ground state is indeed found to be stable.