Effect of a minimal length on the thermal properties of a Dirac oscillator

Abstract

The effect of the minimal length on the thermal properties of a Dirac oscillator is considered. The canonical partition function is well determined by using the method based on Zeta Epstein function. Through this function, all thermodynamics properties, such as the free energy, the total energy, the entropy, and the specific heat, have been determined. Moreover, this study allows us to calculate the values of minimal length \triangle x=\hbar\sqrtβ for some fermionic particles.

04 figures, any comments are welcome. arXiv admin note: substantial text overlap with arXiv:1501.07041

Cited by in corpus (3)

• Thermal properties of a two-dimensional Duffin-Kemmer-Petiau oscillator under an external magnetic field in the presence of a minimal length
• $1+1$-dimensional Dirac oscillator with deformed algebra with minimal uncertainty in position and maximal in momentum
• Effects of the generalized uncertainty principle on the thermal properties of Kemmer oscillator