The exact \(S\)-matrix for an \(\text{osp}(2| 2)\) disordered system.
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Publication:5934865
DOI10.1016/S0550-3213(00)00173-5zbMATH Open1037.82521arXivhep-th/9911105OpenAlexW2027186169MaRDI QIDQ5934865
Author name not available (Why is that?)
Publication date: 14 May 2001
Published in: (Search for Journal in Brave)
Abstract: We study a two-dimensional disordered system consisting of Dirac fermions coupled to a scalar potential. This model is closely related to a more general disordered system that has been introduced in conjunction with the integer quantum Hall transition. After disorder averaging, the interaction can be written as a marginal osp(2|2) current-current perturbation. The osp(2|2) current-current model in turn can be viewed as the fully renormalized version of an osp(2|2)^(1) Toda-type system (at the marginal point). We build non-local charges for the Toda system satisfying the U_q[osp(2|2)^(1)] quantum superalgebra. The corresponding quantum group symmetry is used to construct a Toda S-matrix for the vector representation. We argue that in the marginal (or rational) limit, this S-matrix gives the exact (Yangian symmetric) physical S-matrix for the fundamental "solitons" of the osp(2|2) current-current model.
Full work available at URL: https://arxiv.org/abs/hep-th/9911105
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