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math-phJun 30, 2014
11
citations (OpenAlex)
authors
  • Thiago Morais
  • Aldo Procacci
  • Benedetto Scoppola
institutions
  • Universidade Federal de Minas Gerais
  • Universidade Federal de Ouro Preto
  • University of Rome Tor Vergata
arXiv abstractPDF
paper

On Lennard-Jones type potentials and hard-core potentials with an attractive tail

arXiv:1407.0079 · doi:10.1007/s10955-014-1067-y

Abstract

We revisit an old tree graph formula, namely the Brydges-Federbush tree identity, and use it to get new bounds for the convergence radius of the Mayer series for gases of continuous particles interacting via non absolutely summable pair potentials with an attractive tail including Lennard-Jones type pair potentials.

References in corpus (7)

  • Trees, forests and jungles: a botanical garden for cluster expansions
  • Cluster expansion for abstract polymer models. New bounds from an old approach
  • Abstract cluster expansion with applications to statistical mechanical systems
  • The analyticity region of the hard sphere gas. Improved bounds
  • Mayer and virial series at low temperature
  • Abstract polymer models with general pair interactions
  • Virial Expansion Bounds

Cited by in corpus (4)

  • Convergence of Mayer and Virial expansions and the Penrose tree-graph identity
  • Correlation of clusters: Partially truncated correlation functions and their decay
  • The Mayer series of the Lennard-Jones gas: improved bounds for the convergence radius
  • On stable pair potentials with an attractive tail, remarks on two papers by A. G. Basuev
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