We investigate the application of an equation of state that incorporates corrections derived
from the Snyder model (and the Generalized Uncertainty Principle) to describe the …

This Letter is based on the κ-Dirac equation, derived from the κ-Poincaré–Hopf algebra. It is
shown that the κ-Dirac equation preserves parity while breaks charge conjugation and time …

A bstract The quest for a quantum gravity phenomenology has inspired a quantum notion of
space-time, which motivates us to study the fate of the relativistic symmetries of a particular …

The quantum phase space described by Heisenberg algebra possesses undeformed Hopf
algebroid structure. The κ-deformed phase space with noncommutative coordinates is …

We study the implications of a change of coordinatization of momentum space for theories
with curved momentum space. We of course find that after a passive diffeomorphism the …

Most models of noncommutative geometry and doubly special relativity suggest that the
principle of absolute locality should be replaced by the milder notion of relative locality. In …

It has been pointed out that different choices of momenta can be associated to the same
noncommutative spacetime model. The question of whether these momentum spaces …

In this paper we provide universal formulas describing Drinfeld-type quantization of
inhomogeneous orthogonal groups determined by a metric tensor of an arbitrary signature …

Abstract In this Letter, 2D Dirac oscillator in the quantum deformed framework generated by
the κ-Poincaré–Hopf algebra is considered. The problem is formulated using the κ-deformed …

Black hole (BH) perturbation is followed by a ringdown phase which is dominated by
quasinormal modes (QNM). These modes may provide key signature of the gravitational …