The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebra quantum anomalies compensations We show that the definition of a projective coordinate frame within a Laguerre-Forsyth scheme, leads to the extension of the factorized diffeomorphism algebra. The quantum improvement of this symmetry can be performed only if these coordinates switch, at the quantum level, into a non-commutative regime
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
Recent work indicates an approach to the formulation of diffeomorphism invariant quantum field theor...
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
We show that the definition of a projective coordinate frame within a Laguerre-Forsyth scheme, leads...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
In the framework of quantum mechanics and based on the non-commutativity between the coordinates in...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
We explore Yang’s Noncommutative space-time algebra (involving two length scales) within the context...
In this thesis we shall demonstrate that a measurement of position alone in non-commutative space ca...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
Recent work indicates an approach to the formulation of diffeomorphism invariant quantum field theor...
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
We show that the definition of a projective coordinate frame within a Laguerre-Forsyth scheme, leads...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
In the framework of quantum mechanics and based on the non-commutativity between the coordinates in...
In this work we examine noncommutativity of position coordinates in classical symplectic mechanics a...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
We explore Yang’s Noncommutative space-time algebra (involving two length scales) within the context...
In this thesis we shall demonstrate that a measurement of position alone in non-commutative space ca...
The appearance of noncommuting spatial coordinates is studied in quantum systems containing a magnet...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
Recent work indicates an approach to the formulation of diffeomorphism invariant quantum field theor...
We show that the algebra of discretized spatial diffeomorphism constraints in Hamiltonian lattice qu...