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      Affine Lie Algebra Symmetry of Sine-Gordon Theory at Reflectionless Points

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          Abstract

          The quantum affine symmetry of the sine-Gordon theory at q^2 = 1, which occurs at the reflectionless points, is studied. Conserved currents that correspond to the closure of simple root generators are considered, and shown to be local. We argue that they satisfy the affine sl(2) algebra. Examples of these currents are explicitly constructed.

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          Author and article information

          Journal
          29 June 1995
          Article
          10.1142/S0217732396000163
          hep-th/9506198
          bde0e20d-d9c8-4acd-8ba6-c9189078e4eb
          History
          Custom metadata
          CLNS 95/1340, CERN-Th/95-113
          Mod.Phys.Lett. A11 (1996) 139-146
          8 pages, plaintex, uses harvmac
          hep-th

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