AbstractWe address the issue of generalizing the thermodynamic quantities via q-deformation, i.e., via the q-algebra that describes q-bosons and q-fermions. In this study with the application of q-deformation to the Landau diamagnetism problem in two dimensions, embedded in a D-dimensional space, we will attempt to get a better understanding of the q-deformation. We obtain new results for q-deformed internal energy, number of particles, magnetization and magnetic susceptibility, which recover the values already known in the literature in the limit q→1
We build in this paper the algebra of q-deformed pseudo-differential operators shown to be an essent...
We study the thermodynamics of metals by applying q-deformed algebras. We shall mainly focus our att...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...
AbstractWe address the issue of generalizing the thermodynamic quantities via q-deformation, i.e., v...
We address the generalization of thermodynamic quantity q-deformed by q-algebra that describes a gen...
AbstractWe address the issue of the Landau diamagnetism problem via q-deformed algebra of Fibonacci ...
WOS: 000073620600013In this study, using the base of coherent states, Landau diamagnetism has been g...
The non-perturbation and perturbation structures of the q-deformed probability currents are studied....
Using a q-deformed fermionic algebra we perform explicitly a deformation of the Nambu-Jona-Lasinio (...
We investigate the algebras satisfied by q-deformed boson and fermion oscillators, in particular the...
In this study, using the base of coherent states, Landau diamagnetism has been generalized within T...
AbstractWe study the thermodynamics of a crystalline solid by applying q-deformed algebras. We based...
The problem of diamagnetism, solved by Landau, continues to pose fascinating issues which have relev...
A (p,q)-deformation of the Landau problem in a spherically symmetric harmonic potential is considere...
International audienceThe Bose distribution for a gas of nonrelativistic free bosons is derived in t...
We build in this paper the algebra of q-deformed pseudo-differential operators shown to be an essent...
We study the thermodynamics of metals by applying q-deformed algebras. We shall mainly focus our att...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...
AbstractWe address the issue of generalizing the thermodynamic quantities via q-deformation, i.e., v...
We address the generalization of thermodynamic quantity q-deformed by q-algebra that describes a gen...
AbstractWe address the issue of the Landau diamagnetism problem via q-deformed algebra of Fibonacci ...
WOS: 000073620600013In this study, using the base of coherent states, Landau diamagnetism has been g...
The non-perturbation and perturbation structures of the q-deformed probability currents are studied....
Using a q-deformed fermionic algebra we perform explicitly a deformation of the Nambu-Jona-Lasinio (...
We investigate the algebras satisfied by q-deformed boson and fermion oscillators, in particular the...
In this study, using the base of coherent states, Landau diamagnetism has been generalized within T...
AbstractWe study the thermodynamics of a crystalline solid by applying q-deformed algebras. We based...
The problem of diamagnetism, solved by Landau, continues to pose fascinating issues which have relev...
A (p,q)-deformation of the Landau problem in a spherically symmetric harmonic potential is considere...
International audienceThe Bose distribution for a gas of nonrelativistic free bosons is derived in t...
We build in this paper the algebra of q-deformed pseudo-differential operators shown to be an essent...
We study the thermodynamics of metals by applying q-deformed algebras. We shall mainly focus our att...
We define a q-deformation of the Dirac operator, inspired by the one-dimensional q-derivative. This ...