On $qp$-Deformations in Statistical Mechanics of Bosons in D Dimensions

Abstract

The Bose distribution for a gas of nonrelativistic free bosons is derived in the framework of $qp$-deformed second quantization. Some thermodynamical functions for such a system in D dimensions are derived. Bose-Einstein condensation is discussed in terms of the parameters q and p as well as a parameter ${\nu }_0^{\prime }$ which characterizes the representation space of the oscillator algebra.

arXiv comment15 pages, Latex File, to be published in Symmetry and Structural Properties of Condensed Matter, Eds. T. Lulek, B. Lulek and W. Florek (World Scientific, Singapore, 1997)

Cited by in corpus (2)

• Calculating statistical distributions from operator relations: the statistical distributions of various intermediate statistics
• An Alternative Basis for the Wigner-Racah Algebra of the Group SU(2)