Quasilattice approximation of statistical systems with strong superstable interactions: Correlation functions

DOI10.1063/1.3081054zbMath1202.82026arXiv0901.0826OpenAlexW3098071190MaRDI QIDQ3650472

M. V. Tertychnyi, Alexei L. Rebenko

Publication date: 14 December 2009

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0901.0826

zbMATH Keywords

statistical mechanicslattice gas

Mathematics Subject Classification ID

Continuum models (systems of particles, etc.) arising in equilibrium statistical mechanics (82B21)

Related Items (4)

Phase transitions in continuum ferromagnets with unbounded spins ⋮ Quasicontinuous approximation in classical statistical mechanics ⋮ Property of mixing of continuous classical systems with strong superstable interactions ⋮ CELL GAS MODEL OF CLASSICAL STATISTICAL SYSTEMS

Cites Work

• Unnamed Item
• Poisson measure representation and cluster expansion in classical statistical mechanics
• Existence theorems, qualitative results and priori bounds for a class of non-linear Dirichlet problems
• Analysis and geometry on configuration spaces
• A new proof of Ruelle's superstability bounds
• Liquid-vapor phase transitions for systems with finite-range interactions
• Berezinskij-Kosterlitz-Thouless order in two-dimensional \(O(2)\)-ferrofluid
• Phase transition in continuum Potts models
• Superstable interactions in classical statistical mechanics
• The structure of Gibbs states and phase coexistence for non-symmetric continuum Widom Rowlinson models
• Existence of Gibbs state for continuous gas with many-body interaction

This page was built for publication: Quasilattice approximation of statistical systems with strong superstable interactions: Correlation functions