Multivalued Fields on the Complex Plane and Braid Group Statistics

Abstract

We study in this paper a theory of free anyons associated to free conformal field theories defined on Riemann surfaces with a discrete and nonabelian group of authomorphisms. The particles are exchanged according to a nonabelian statistics, in which the $R-$matrix satisfy a multiparametric generalization of the usual Yang$-$Baxter equations.

11 pages (requires the macro Harvmac), Preprint LMU-TPW 92-24

References in corpus (1)

• Multivalued Fields on the Complex Plane and Conformal Field Theories

Cited by in corpus (4)

• On the Schwinger Model on Riemann Surfaces
• Operator Formalism on the $Z_n$ Symmetric Algebraic Curves
• Anyons in 1+1 Dimensions
• Operator Formalism on General Algebraic Curves