In this work we examine noncommutativity of position coordinates in classical symplectic mechanics and its quantisation. In coordinates {q i,p k} the canonical symplectic two-form is omega0 = dq
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
We explore Yang’s Noncommutative space-time algebra (involving two length scales) within the context...
We study the relation between a given set of equations of motion in configuration space and a Poisso...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
Noncommutative quantum mechanics on the plane has been widely studied in the literature. Here, we co...
Noncommutative quantum mechanics on the plane has been widely studied in the literature. Here, we co...
The model of the position-dependent noncommutativity in quantum mechanics is proposed. We start with...
The model of the position-dependent noncommutativity in quantum mechanics is proposed. We start with...
When dealing with the classical limit of two quantum mechanical oscillators on a non-commutative con...
A non-commutative analogue of the classical differential forms is constructed on the phase-space of ...
We consider classical and quantum mechanics related to an additional noncommutativity, symmetric in ...
We consider a model of non-commutative quantum mechanics given by two harmonic oscillators over a no...
Extension of Feynman's path integral to quantum mechanics of noncommuting spatial coordinates is con...
In this work quantum physics in noncommutative spacetime is developed. It is based on the work of Do...
We consider classical and quantum mechanics for an extended Heisenberg algebra with additional canon...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
We explore Yang’s Noncommutative space-time algebra (involving two length scales) within the context...
We study the relation between a given set of equations of motion in configuration space and a Poisso...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
Noncommutative quantum mechanics on the plane has been widely studied in the literature. Here, we co...
Noncommutative quantum mechanics on the plane has been widely studied in the literature. Here, we co...
The model of the position-dependent noncommutativity in quantum mechanics is proposed. We start with...
The model of the position-dependent noncommutativity in quantum mechanics is proposed. We start with...
When dealing with the classical limit of two quantum mechanical oscillators on a non-commutative con...
A non-commutative analogue of the classical differential forms is constructed on the phase-space of ...
We consider classical and quantum mechanics related to an additional noncommutativity, symmetric in ...
We consider a model of non-commutative quantum mechanics given by two harmonic oscillators over a no...
Extension of Feynman's path integral to quantum mechanics of noncommuting spatial coordinates is con...
In this work quantum physics in noncommutative spacetime is developed. It is based on the work of Do...
We consider classical and quantum mechanics for an extended Heisenberg algebra with additional canon...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
We explore Yang’s Noncommutative space-time algebra (involving two length scales) within the context...
We study the relation between a given set of equations of motion in configuration space and a Poisso...