确切S-Matrices

G. Mussardo
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引用次数: 0

摘要

磁场中的伊辛模型是可积模型中最漂亮的例子之一。本章给出了由8个不同质量的粒子组成的精确s矩阵和精确激发谱。同样,它讨论了三临界Ising模型的热变形背后的精确散射理论和非单一Yang-Lee模型的精确s矩阵的不寻常特征。其他例子由O(n)不变模型提供,包括重要的sin - gordon模型。还讨论了多极、磁变形、e8 Toda理论、自举融合规则、非相对论性极限和sin - gordon模型的量子群对称性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Exact S-Matrices
The Ising model in a magnetic field is one of the most beautiful examples of an integrable model. This chapter presents its exact S-matrix and the exact spectrum of its excitations, which consist of eight particles of different masses. Similarly, it discusses the exact scattering theory behind the thermal deformation of the tricritical Ising model and the unusual features of the exact S-matrix of the non-unitary Yang–Lee model. Other examples are provided by O(n) invariant models, including the important Sine–Gordon model. It also discusses multiple poles, magnetic deformation, the E 8 Toda theory, bootstrap fusion rules, non-relativistic limits and quantum group symmetry of the Sine–Gordon model.
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