Revisiting Groeneveld’s approach to the virial expansion
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Publication:5855673
DOI10.1063/5.0030148zbMath1462.82006arXiv2009.09211OpenAlexW3132121575MaRDI QIDQ5855673
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Publication date: 19 March 2021
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/2009.09211
weighted graphsvirial expansionKirkwood-Salsburg integral equationGroeneveld's convergence criterion
Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs arising in equilibrium statistical mechanics (82B20) Signed and weighted graphs (05C22)
Related Items (3)
Virial series for a system of classical particles interacting through a pair potential with negative minimum ⋮ Virial expansions for correlation functions in canonical ensemble ⋮ On virial expansions of correlation functions. Canonical ensemble
Cites Work
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- Mayer and virial series at low temperature
- Cluster expansion in the canonical ensemble
- A solution to the combinatorial puzzle of Mayer's virial expansion
- Mayer and Ree-Hoover weights of infinite families of 2-connected graphs
- Finite volume corrections and decay of correlations in the canonical ensemble
- Cluster and virial expansions for the multi-species Tonks gas
- On the convergence of cluster expansions for polymer gases
- Combinatorics and cluster expansions
- Convergence of density expansions of correlation functions and the Ornstein-Zernike equation
- Enumerative problems inspired by Mayer's theory of cluster integrals
- Thermodynamics of a hierarchical mixture of cubes
- Convergence of cluster and virial expansions for repulsive classical gases
- Disagreement percolation for Gibbs ball models
- The virial series for a gas of particles with uniformly repulsive pairwise interaction and its relation with the approach to the mean field
- Superstable interactions in classical statistical mechanics
- Perfect simulation for interacting point processes, loss networks and Ising models.
- Abstract cluster expansion with applications to statistical mechanical systems
- On the hard-hexagon model and the theory of modular functions
- Correlation of clusters: Partially truncated correlation functions and their decay
- Decorrelation of a class of Gibbs particle processes and asymptotic properties of U-statistics
- Cluster Expansions for GIBBS Point Processes
- Stability of gas measures under perturbations and discretizations
- On the construction of point processes in statistical mechanics
- Convergence of Fugacity Expansions for Fluids and Lattice Gases
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