I review the current status of phenomenological programs inspired by quantum-spacetime
research. I stress in particular the significance of results establishing that certain data …

In this review article we discuss some of the applications of noncommutative geometry in
physics that are of recent interest, such as noncommutative many-body systems …

Pauli exclusion principle (PEP) violations induced by space-time noncommutativity, a class
of universality for several models of quantum gravity, are investigated by the VIP-2 Lead …

We introduce a new κ-star product describing the multiplication of quantized κ-deformed free
fields. The κ deformation of local free quantum fields originates from two sources …

In this study, we construct a 1+ 1-dimensional, relativistic, free, complex scalar quantum field
theory on the noncommutative spacetime known as lightlike κ-Minkowski. The associated κ …

In this paper we study the effects of the generalized uncertainty principle (GUP) on canonical
quantum gravity of black holes. Through the use of modified partition function that involves …

The homotopy algebraic formalism of braided noncommutative field theory is used to define
the explicit example of braided electrodynamics, that is, U (1) gauge theory minimally …

We discuss the effects that a noncommutative geometry induced by a Drinfeld twist has on
physical theories. We systematically deform all products and symmetries of the theory. We …

This paper introduces and investigates a class of noncommutative spacetimes that I will call
“T-Minkowski,” whose quantum Poincaré group of isometries exhibits unique and …

We give precise meaning to piecewise constant potentials in non-commutative quantum
mechanics. In particular, we discuss the infinite and finite non-commutative spherical wells …