arxiv:gr-qc/9910017v1 5 Oct 1999 Page 1 arxiv:gr-qc/9910017v1 5 Oct 1999 The
Generalized Uncertainty Principle from Quantum Geometry S. Capozzielloa∗, G. Lambiasea† …

In this paper, we derive the non-commutative corrections to the maximal acceleration in the
Doplicher–Fredenhagen–Roberts (DFR) space-time and show that the effect of the non …

It is remarkable that Heisenberg's position-momentum uncertainty relation leads to the
existence of a maximal acceleration for a physical particle in the context of a geometric …

Models of relativistic particles with Lagrangians ℒ (k 1), depending on the curvature of the
worldline k 1, are considered. By making use of the Frenet basis, the equations of motion are …

We consider a model in which accelerated particles experience line-elements with maximal
acceleration corrections. When applied to the Schwarzschild metric, the effective field …

In this study, we analyze energy bands in periodic lattices based on the nonlocal-in-time
kinetic energy approach introduced recently by Suykens. We consider the electron dynamics …

In this paper, we have discussed the implications of quantum acceleratum operator which is
one of the main consequences of nonlocal-in-time kinetic energy approach in quantum …

We suggest an alternative interpretation of the experimental results obtained studying the
circular accelerated motion of a rotor that plays the role of an absorber of photons emitted by …

We consider a model in which accelerated particles experience line-elements with maximal
acceleration corrections that are introduced by means of successive approximations. It is …

In this paper, we derive the non-commutative corrections to the maximal acceleration of a
massive particle. Using the eight-dimensional κ-deformed phase-space metric, we obtain …