Mixture of new ideal gases and the solution of the Gibbs and Einstein paradoxes
From MaRDI portal
Publication:455565
DOI10.1134/S1061920811010092zbMath1252.82038MaRDI QIDQ455565
Publication date: 22 October 2012
Published in: Russian Journal of Mathematical Physics (Search for Journal in Brave)
Phase transitions (general) in equilibrium statistical mechanics (82B26) Continuum models (systems of particles, etc.) arising in equilibrium statistical mechanics (82B21) Foundations of equilibrium statistical mechanics (82B03) Statistical mechanics of gases (82D05)
Related Items (9)
On a serious mathematical error in the ``Mathematical encyclopedia related to the solution of the Gibbs paradox ⋮ A homogeneous gas mixture ⋮ Old mathematical errors in statistical physics ⋮ Undistinguishing statistics of objectively distinguishable objects: thermodynamics and superfluidity of classical gas ⋮ Number-theoretic internal energy for a gas mixture ⋮ New paradigm in thermodynamics and its connection with economics and linguistics ⋮ On homogeneous mixtures of gases ⋮ A new approach to probability theory and thermodynamics ⋮ Jump in the number of collective degrees of freedom as a phase transition of the first kind
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Thermodynamic equations of state with three defining constants
- On an ideal gas related to the law of corresponding states
- A new generalization of the Bernoulli and related polynomials
- Far fields of internal gravity waves in stratified media of variable depth
- Maslov distribution and formulas for the entropy
- New global distributions in number theory and their applications
- On the distribution of integer random variables satisfying two linear relations
- Transition to the condensate state for classical gases and clusterization
- Correspondence principle between \(T-\rho \) diagrams and interaction potentials and a distribution of Bose-Einstein type
- New critical points for the liquid phase and the construction of thermodynamics depending on the interaction potential
- Mathematical solution of the Gibbs paradox
- Statistical mechanics of combinatorial partitions, and their limit shapes
- Thermodynamics of fluids for imperfect gases with Lennard-Jones interaction potential. II: Law of redestribution of energies
- On the distribution of integer random variables related by a certain linear inequality. I
- A correction to the Maxwell distribution and the Bose-Einstein-type distribution in classical physics
- New distribution formulas for classical gas, clusters, and phase transitions
- Clustering in an ideal gas in nanostructures as a Bose-condensation-type phenomenon in an asymptotically probabilistically quantized space
- On the superfluidity of classical liquid in nanotubes. I: Case of even number of neutrons
- On the superfluidity of classical liquid in nanotubes. II: Case of odd number of neutrons
- Liquefaction of a gas governed by the microcanonical distribution
- Thermodynamics of fluids for imperfect gases with Lennard-Jones interaction potential. I.
- On symmetry groups of quasicrystals
- A new approach to phase transitions, thermodynamics, and hydrodynamics
- On some asymptotic formulas in the theory of partitions
This page was built for publication: Mixture of new ideal gases and the solution of the Gibbs and Einstein paradoxes
