Three-dimensional Dirac oscillator in a thermal bath

Abstract

The thermal properties of the three-dimensional Dirac oscillator are considered. The canonical partition function is determined, and the high-temperature limit is assessed. The degeneracy of energy levels and their physical implications on the main thermodynamic functions are analyzed, revealing that these functions assume values greater than the one-dimensional case. So that at high temperatures, the limit value of the specific heat is three times bigger.

9 pages, 4 figures. Text improved, references added. Revised to match accepted version in Europhysics Letters B

References in corpus (1)

• The 2D $\kappa$-Dirac oscillator

Cited by in corpus (3)

• The Dirac Equation in (1+2)-dimensional Gürses space-time backgrounds
• Splitting frequency of the (2+1)-dimensional Duffin-Kemmer-Petiau oscillator in an external magnetic field
• Thermodynamics Quantities for the Klein-Gordon Equation with a Linear plus Inverse-linear Potential: Biconfluent Heun functions