It has been recently introduced a set of noncommutative algebra that describes the space at
the Planck scale [J. Phys. A: Math. Theor. 53, 115303 (2020)]. The interesting significant …

In recent years, the implications of the generalized (GUP) and extended (EUP) uncertainty
principles on Maxwell–Boltzmann distribution have been widely investigated. However, at …

The unitary principle test of the pressure equation of ideal gas gives a negative conclusion,
so I systematically revise the basic equation of molecular dynamics. The specific logic and …

We discuss the effects of the recent proposed Generalized Uncertainty Principle (GUP)(
Perivolaropoulos, 2017), which includes a maximum length on the thermostatistics of an …

In the framework of the relativistic generalized uncertainty principle (RGUP), we study the
nonlinear Klein-Gordon field with ϕ 4 self-interaction. This generalization comes from the …

The existence of a minimal length is predicted by theories of quantum gravity and it is
generally accepted that this minimal length should be of the order of the Planck length and …

A set of position-dependent noncommutative algebra in two dimension (2D) that describes
the space near the Planck scale had been introduced [J. Phys. A: Math. Theor. 53 (2020) …

We investigate the thermostatistics of relativistic ideal gases within the recently proposed
deformed Heisenberg algebra (Perivolaropoulos, 2017), which includes a maximal length …

We study the high and low-temperature thermo-statistical properties of ideal Fermi gases by
taking into account the effect of generalized uncertainty principle (GUP). Starting with the …

In this study, we investigate the thermodynamics of a relativistic ideal within the context of
$\kappa $-deformed space-time and Rainbow gravity background. To achieve this, we …