We investigate the thermodynamic characteristics of unified quantum statistics, a framework
exhibiting a crossover between Bose-Einstein and Fermi-Dirac statistics by varying a …

Beginning with the assumption that the quantum state of a many-particle system is a
functional on the internal space of the particles, a unified quantum statistics, which may …

Thermoelectricity refers to the conversion of thermal energy into electrical energy and vice
versa, which relies on three main effects: Seebeck, Peltier and Thomson, all of which are …

Following our earlier work on the perturbative thermodynamic geometry of nonextensive
quantum and classical gases [H. Mohammadzadeh, F. Adli and S. Nouri, Phys. Rev. E 94 …

By considering p, q-deformed and μ-deformed algebras, we propose an association of them
to form a hybrid deformed algebra. The increased number of available parameters can …

We compare two approaches to the generalization of the ordinary Fermi-statistics based on
the nonadditive Tsallis q-exponential used in the Gibbs factor instead of the conventional …

In literature one can find many generalizations of the usual Leibniz derivative, such as
Jackson derivative, Tsallis derivative and Hausdorff derivative. In this article we present a …

We consider new generalized statistics based on the generalization of statistical weight. We
work out the thermodynamic curvature of an ideal gas with particles obeying such …

In this study, we first introduce a new quasi-particle algebra, which enables us to effectively
describe a unified framework for both bosons and fermions. We then study general …

We consider the thermodynamic properties of a system with particles obeying bosonic and
fermionic Taam-Dancoff oscillator algebra. We construct the thermodynamic parameters …