In this paper, the algebras, representations, and thermostatistics of four types of fermionic q-
oscillator models, called fermionic Newton (FN), Chaichian-Kulish-Ng (CKN), Parthasarathy …

We present a formulation of deformed oscillator algebra which leads to intermediate
statistics as a continuous interpolation between Bose–Einstein and Fermi–Dirac statistics. It …

In this paper, we give a general discussion on the calculation of the statistical distribution
from a given operator relation of creation, annihilation, and number operators. Our result …

In this paper we study the thermodynamics of a crystalline solid by applying q-deformed
algebra of Fibonacci oscillators through the generalized Fibonacci sequence of two real and …

To the best of our knowledge, for the first time, the quantum Hall effect (QHE) is considered
in thermal non-equilibrium conditions (TNEC) via q-algebra. The q-algebra is a topological …

We address the issue of the Landau diamagnetism problem via q-deformed algebra of
Fibonacci oscillators through its generalized sequence of two real and independent …

We investigate the thermodynamics of a crystalline solid applying q-deformed algebra of
Fibonacci oscillators through the generalized Fibonacci sequence of two real and …

The multi-dimensional q-deformed bosonic Newton oscillator algebra with U (d)-symmetry is
considered. The high-and low-temperature thermostatistical properties of a gas of the q …

In this paper, the q-deformed bosonic Tamm–Dancoff oscillator algebra is considered. First,
the quantum algebraic and representative properties of these deformed bosons are …

In this work, we present a new algebraic modelby constructing the modified multi-
dimensional q-deformed bosonic and fermionic Newton oscillator algebras. This …