Thermodynamic equations of state with three defining constants

DOI10.1134/S0001434610050111zbMath1277.82048MaRDI QIDQ368214

V. P. Maslov

Publication date: 18 September 2013

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

zbMATH Keywords

equations of stateBose condensatefractal number of degrees of freedominteraction potential of particles, Irving Fisher lawtheory of imperfect gases

Mathematics Subject Classification ID

Interacting particle systems in time-dependent statistical mechanics (82C22) Kinetic theory of gases in time-dependent statistical mechanics (82C40)

Related Items (13)

Mathematical aspects of integral optics. ⋮ Phase transitions in real gases and ideal Bose gases ⋮ A homogeneous gas mixture ⋮ New global distributions in number theory and their applications ⋮ Critical phenomena of Massieu-Plank potential for gas mixtures described by the Beattie-Bridgeman equations of state ⋮ Solution of the Gibbs paradox using the notion of entropy as a function of the fractal dimension ⋮ Mixture of new ideal gases and the solution of the Gibbs and Einstein paradoxes ⋮ Correspondence principle between \(T-\rho \) diagrams and interaction potentials and a distribution of Bose-Einstein type ⋮ Number theory, dimension theory, and the crisis of overproduction ⋮ New critical points for the liquid phase and the construction of thermodynamics depending on the interaction potential ⋮ On the hydrodynamics of fluids ⋮ 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

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• On an ideal gas related to the law of corresponding states
• Statistical mechanics of combinatorial partitions, and their limit shapes
• On the distribution of integer random variables related by a certain linear inequality. I
• On symmetry groups of quasicrystals
• On the distribution of integer random variables related by a certain linear inequality. II
• Solution of the Gibbs paradox in the framework of classical mechanics (Statistical physics) and crystallization of the gas \(C _{60}\)
• On the distribution of integer random variables related by a certain linear inequality. III

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