Add to ORKGPartly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe 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
We defined a non-commutative algebra representation for quantum systems whose phase space is the cot...
We construct functions and tensors on noncommutative spacetime by systematically twisting the corres...
For the noncommutative Yang-Mills field there exist two representations (primitive and covariant) of...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
We show that the definition of a projective coordinate frame within a Laguerre-Forsyth scheme, leads...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
A Riemannian geometry of noncommutative $n$-dimensional surfaces is developed as a first step toward...
The aim of the present paper is to highlight the main results of common work with J. Lukierski on no...
The basic framework for a systematic construction of a quantum theory of Riemannian geometry was int...
LaTeX file, 31 pages, no figure. Version to appear in J. Math. Phys. Work partly supported by Region...
We extend the BRS and anti-BRS symmetry to the two point space of Connes' non-commutative model buil...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
LaTeX file, 31 pages, no figure. Version to appear in J. Math. Phys. Work partly supported by Region...
Local observables in (perturbative) quantum gravity are notoriously hard to define, since the gauge ...
We defined a non-commutative algebra representation for quantum systems whose phase space is the cot...
We construct functions and tensors on noncommutative spacetime by systematically twisting the corres...
For the noncommutative Yang-Mills field there exist two representations (primitive and covariant) of...
Partly supported by the Region PACA and INFN. To be published in Nucl. Phys. BWe show that the defin...
We show that the definition of a projective coordinate frame within a Laguerre-Forsyth scheme, leads...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
The non commutative coordinates arise from the composition of local symplectic diffeomorphism algebr...
A Riemannian geometry of noncommutative $n$-dimensional surfaces is developed as a first step toward...
The aim of the present paper is to highlight the main results of common work with J. Lukierski on no...
The basic framework for a systematic construction of a quantum theory of Riemannian geometry was int...
LaTeX file, 31 pages, no figure. Version to appear in J. Math. Phys. Work partly supported by Region...
We extend the BRS and anti-BRS symmetry to the two point space of Connes' non-commutative model buil...
This book provides a comprehensive account of a modern generalisation of differential geometry in wh...
LaTeX file, 31 pages, no figure. Version to appear in J. Math. Phys. Work partly supported by Region...
Local observables in (perturbative) quantum gravity are notoriously hard to define, since the gauge ...
We defined a non-commutative algebra representation for quantum systems whose phase space is the cot...
We construct functions and tensors on noncommutative spacetime by systematically twisting the corres...
For the noncommutative Yang-Mills field there exist two representations (primitive and covariant) of...