Topology and Inequivalent Quantizations of Abelian Sigma Model

Details Topology and Inequivalent Quantizations of Abelian Sigma Model Topology and Inequivalent Quantizations of Abelian Sigma Model

1995-02-28

arxiv.org/abs/hep-th/9502159v1

Physics

High Energy Physics

High Energy Physics - Theory

4 pages, Latex (proceedings of Second Pasific Winter School for Theoretical Physics held at Sorak Mountain in Korea in January

Scientific paper

The abelian sigma model in (1+1) dimensions is a field theoretical model which has a field $ \phi : S^1 \to S^1 $. An algebra of the quantum field is defined respecting the topological aspect of the model. It is shown that the zero-mode has an infinite number of inequivalent quantizations. It is also shown that when a central extension is introduced into the algebra, the winding operator and the momenta operators satisfy anomalous commutators.

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