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N=2 boundary supersymmetry in integrable models and perturbed boundary conformal field theory

机译:可积模型和扰动边界共形场理论中的N = 2边界超对称

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Boundary integrable models with N = 2 supersymmetry are considered. For the simplest boundary N = 2 superconformal minimal model with a Chebyshev bulk perturbation we show explicitly how fermionic boundary degrees of freedom arise naturally in the boundary perturbation in order to maintain integrability and N = 2 supersymmetry. A new boundary reflection matrix is obtained for this model and N = 2 boundary superalgebra is studied. A factorized scattering theory is proposed for a N = 2 supersymmetric extension of the boundary sine-Gordon model with either (i) fermionic or (ii) bosonic and fermionic boundary degrees of freedom. Exact results are obtained for some quantum impurity problems: the boundary scaling Lee-Yang model, a massive deformation of the anisotropic Kondo model at the filling values g = 2/(2n + 3) and the boundary Ashkin-Teller model. (C) 2003 Elsevier B.V. All rights reserved. [References: 73]
机译:考虑N = 2超对称的边界可积模型。对于具有切比雪夫本体扰动的最简单边界N = 2超共形极小模型,我们明确显示了费米离子边界自由度如何在边界扰动中自然出现,以保持可积性和N = 2超对称性。为此模型获得了一个新的边界反射矩阵,并研究了N = 2个边界超代数。针对具有(i)铁离子或(ii)硼和铁离子和铁离子边界自由度的边界正弦-戈登模型的N = 2超对称扩展,提出了因式散射理论。对于某些量子杂质问题,可以获得精确的结果:边界缩放Lee-Yang模型,填充值g = 2 /(2n + 3)的各向异性Kondo模型的大变形以及边界Ashkin-Teller模型。 (C)2003 Elsevier B.V.保留所有权利。 [参考:73]

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