Correspondence principle between \(T-\rho \) diagrams and interaction potentials and a distribution of Bose-Einstein type

DOI10.1134/S0001434610070060zbMath1230.82014MaRDI QIDQ650253

V. P. Maslov

Publication date: 25 November 2011

Published in: Mathematical Notes (Search for Journal in Brave)

zbMATH Keywords

correspondence principleLennard-Jones potentialfluidbinodalBose-Einstein distributionZeno line\(T-\rho \) diagramclassical gas

Mathematics Subject Classification ID

Phase transitions (general) in equilibrium statistical mechanics (82B26) Continuum models (systems of particles, etc.) arising in equilibrium statistical mechanics (82B21) Statistical mechanics of gases (82D05)

Related Items (7)

Mathematical aspects of integral optics. ⋮ Phase transitions in real gases and ideal Bose gases ⋮ New global distributions in number theory and their applications ⋮ Mixture of new ideal gases and the solution of the Gibbs and Einstein paradoxes ⋮ Number theory, dimension theory, and the crisis of overproduction ⋮ Gibbs paradox, liquid phase as an alternative to the Bose condensate, and homogeneous mixtures of new ideal gases ⋮ A new approach to phase transitions, thermodynamics, and hydrodynamics

Cites Work

• Unnamed Item
• Unnamed Item
• Thermodynamic equations of state with three defining constants
• Thermodynamics of fluids for imperfect gases with Lennard-Jones interaction potential. II: Law of redestribution of energies
• On symmetry groups of quasicrystals
• Energy dissipation rate and energy spectrum in high resolution direct numerical simulations of turbulence in a periodic box
• Study of High–Reynolds Number Isotropic Turbulence by Direct Numerical Simulation

This page was built for publication: Correspondence principle between \(T-\rho \) diagrams and interaction potentials and a distribution of Bose-Einstein type