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, related by diffeomorphisms, produce the same physical predictions is still debated. In this work, we focus our attention on a few different momentum spaces that can be associated to the Galilean Snyder noncommutative spacetime model and show that they produce different predictions for the energy spectrum of the harmonic oscillator
9 pages, To appear in the Proceedings of the XXV Max Born Symposium, "The Planck Scale", Wroclaw, Po...
We find a stringent upper bound on the momentum scale in noncommutative phase space of canonical typ...
We show that two indistinguishable aspects of the divergences occurring in the Casimir effect, namel...
It has been pointed out that different choices of momenta can be associated to the same noncommutat...
It has been pointed out that different choices of momenta can be associated to the same noncommutati...
We study the implications of a change of coordinatization of momentum space for theories with curved...
We show that the Lorentzian Snyder models, together with their Galilei and Carroll limiting cases, c...
A useful concept in the development of physical models on the κ-Minkowski noncommutative spacetime i...
In this work, we present a gauge principle that starts with the momentum space representation of the...
The conventional approach to simple quantum chemistry models is contrasted with that known as moment...
The Snyder model is an example of noncommutative spacetime admitting a fundamental length scale an...
We bring the concept that quantum symmetries describe theories with nontrivial momentum space proper...
We study the implications of a change of coordinatization of momentum space for theories with curved...
The most studied doubly special-relativity scenarios, theories with both the speed-of-light scale an...
We investigate the geometry of the energy-momentum space of the Snyder model and of its generalizati...
9 pages, To appear in the Proceedings of the XXV Max Born Symposium, "The Planck Scale", Wroclaw, Po...
We find a stringent upper bound on the momentum scale in noncommutative phase space of canonical typ...
We show that two indistinguishable aspects of the divergences occurring in the Casimir effect, namel...
It has been pointed out that different choices of momenta can be associated to the same noncommutat...
It has been pointed out that different choices of momenta can be associated to the same noncommutati...
We study the implications of a change of coordinatization of momentum space for theories with curved...
We show that the Lorentzian Snyder models, together with their Galilei and Carroll limiting cases, c...
A useful concept in the development of physical models on the κ-Minkowski noncommutative spacetime i...
In this work, we present a gauge principle that starts with the momentum space representation of the...
The conventional approach to simple quantum chemistry models is contrasted with that known as moment...
The Snyder model is an example of noncommutative spacetime admitting a fundamental length scale an...
We bring the concept that quantum symmetries describe theories with nontrivial momentum space proper...
We study the implications of a change of coordinatization of momentum space for theories with curved...
The most studied doubly special-relativity scenarios, theories with both the speed-of-light scale an...
We investigate the geometry of the energy-momentum space of the Snyder model and of its generalizati...
9 pages, To appear in the Proceedings of the XXV Max Born Symposium, "The Planck Scale", Wroclaw, Po...
We find a stringent upper bound on the momentum scale in noncommutative phase space of canonical typ...
We show that two indistinguishable aspects of the divergences occurring in the Casimir effect, namel...