Statistical Mechanics of -Bosons in Dimensions
arXiv:quant-ph/9512006 · doi:10.1016/0375-9601(95)00580-V
Abstract
This paper is concerned with statistical properties of a gas of -bosons without interaction. Some thermodynamical functions for such a system in dimensions are derived. Bose-Einstein condensation is discussed in terms of the parameters and . Finally, the second-order correlation function of a gas of photons is calculated.
12 pages, revised Tex File (some fonts were changed)
References in corpus (3)
Cited by in corpus (20)
- Kinetic model for q-deformed bosons and fermions
- Angular Momentum and Mutually Unbiased Bases
- Calculating statistical distributions from operator relations: the statistical distributions of various intermediate statistics
- Correlation function intercepts for -deformed Bose gas model implying effective accounting for interaction and compositeness of particles
- Thermal and electrical properties of a solid through Fibonacci oscillators
- Fibonacci Oscillators in the Landau Diamagnetism problem
- q-Boson approach to multiparticle correlations
- Effective approach for taking into account interactions of quasiparticles from the low-temperature behavior of a deformed fermion-gas model
- Application of Fibonacci oscillators in the Debye model
- Bose Einstein condensation in a gas of the Fibonacci oscillators
- Non-extensive entropy of bosonic Fibonacci oscillators
- Representations and Properties of Generalized Statistics, Coherent States and Robertson Uncertainty Relations
- Combined Analysis of Two- and Three-Particle Correlations in q,p-Bose Gas Model
- Hermite polynomials and Fibonacci Oscillators
- Miscellaneous Applications of Quons
- Braided Oscillators
- Generalized q-deformed Tamm-Dancoff oscillator algebra and associated coherent states
- Extended Weyl-Heisenberg algebra and Rubakov-Spiridonov superalgebra: Anyonic realizations
- Quantum groups and Cabibbo mixing
- The Generalized Fibonacci Oscillator as an Open Quantum System