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.

. Noncommutative coordinates on Riemann surfaces

BANDELLONI, GIUSEPPE;
2004-01-01

Abstract

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.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11567/294211
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