We show that if A is the Haag-Kastler net generated by the energy-momentum tensor in a chiral quantum field theory, then every subsystem B \subset A which is covariant under the action of SL(2,R) given on A must coincide with A. The result is valid for all the allowed values of the central charge and is obtained using scaling limit techniques.

Absence of subsystems for the Haag-Kastler net generated by the energy-momentum tensor in two-dimensional conformal field theory.

CARPI, Sebastiano
1998-01-01

Abstract

We show that if A is the Haag-Kastler net generated by the energy-momentum tensor in a chiral quantum field theory, then every subsystem B \subset A which is covariant under the action of SL(2,R) given on A must coincide with A. The result is valid for all the allowed values of the central charge and is obtained using scaling limit techniques.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11564/107947
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