On stable pair potentials with an attractive tail, remarks on two papers by A. G. Basuev

DOI10.1007/S00220-015-2529-ZzbMath1347.82010arXiv1503.04221OpenAlexW3103508703MaRDI QIDQ282577

Aldo Procacci, Bernardo Nunes Borges de Lima, Sergio A. Yuhjtman

Publication date: 12 May 2016

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

Full work available at URL: https://arxiv.org/abs/1503.04221

zbMATH Keywords

lower boundcontinuous particle systemLennard-Jones gasMayer series

Mathematics Subject Classification ID

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

Related Items (4)

Convergence of Mayer and Virial expansions and the Penrose tree-graph identity ⋮ Virial series for a system of classical particles interacting through a pair potential with negative minimum ⋮ On the Mayer series of two-dimensional Yukawa gas at inverse temperature in the interval of collapse ⋮ Classical particles in the continuum subjected to high density boundary conditions

Cites Work

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• On Lennard-Jones type potentials and hard-core potentials with an attractive tail
• The Mayer series of the Lennard-Jones gas: improved bounds for the convergence radius
• Minimal interatomic distance in Morse clusters
• A sensible estimate for the stability constant of the Lennard-Jones potential
• A lower bound for the mass of a random Gaussian lattice
• A remark on high temperature polymer expansion for lattice systems with infinite range pair interactions
• Coulomb systems at low density: a review.
• Erratum and addendum: ``Abstract polymer models with general pair interactions
• The analyticity region of the hard sphere gas. Improved bounds
• Cluster expansion for abstract polymer models. New bounds from an old approach
• New results for molecular formation under pairwise potential minimization
• Abstract cluster expansion with applications to statistical mechanical systems
• Investigation of Conditions for the Asymptotic Existence of the Configuration Integral of Gibbs’ Distribution
• [https://portal.mardi4nfdi.de/wiki/Publication:5731810 On the foundations of combinatorial theory I. Theory of M�bius Functions]
• Two theorems on classical many-particle systems
• Convergence of Fugacity Expansions for Fluids and Lattice Gases
• The Statistical Mechanics of Condensing Systems. I

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