Distribution function of lattice systems of finite dimensions with respect to the number of particles in a large canonical ensemble

One method to identify a phase transition of the first kind is to study the distribution function of a system with respect to the number of particles in a large canonical ensemble, i.e., the probability that the system contains N particles. The presence of multiple extrema in the distribution function attest to the possibility of phase transitions. Recurrence relations which make it possible to calculate the distribution function of systems with respect to the number of particles in a large canonical ensemble have been obtained for one-dimensional lattice systems of finite dimensions.

Authors
Number of issue
2
Language
English
Pages
309-312
Status
Published
Volume
51
Year
1989
Organizations
  • 1 P. Lumumba Peoples' Friendship Univ, Russian Federation
Keywords
Canonical Ensembles; Distribution Functions; Landau Theory; Lattice Systems; Periodic Boundary Conditions; Recurrence Relations; Crystals - Statistical Mechanics; Materials - Phase Transitions; Mathematical Techniques - Boundary Value Problems; Probability - Mathematical Models; Solids - Crystal Lattices; Statistical Mechanics
Date of creation
19.10.2018
Date of change
19.10.2018
Short link
https://repository.rudn.ru/en/records/article/record/1188/
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