论文标题

来自4D Chern-Simons理论的Faddeev-Reshetikhin模型

The Faddeev-Reshetikhin model from a 4D Chern-Simons theory

论文作者

Fukushima, Osamu, Sakamoto, Jun-ichi, Yoshida, Kentaroh

论文摘要

我们通过遵循Costello和Yamazaki的工作[Arxiv:1908.02289]的工作,从四维的Chern-Simons理论中得出Faddeev-Reshetikhin(FR)模型。然后,我们通过使用Drinfeld-Jimbo类型的R-operator使用边界条件来提出FR模型的三角变形。这是Delduc,Lacroix,Magro和Vicedo [Arxiv:1909.13824]从疾病表面缺陷案例到1的概括。

We derive the Faddeev-Reshetikhin (FR) model from a four-dimensional Chern- Simons theory with two order surface defects by following the work by Costello and Yamazaki [arXiv:1908.02289]. Then we present a trigonometric deformation of the FR model by employing a boundary condition with an R-operator of Drinfeld-Jimbo type. This is a generalization of the work by Delduc, Lacroix, Magro and Vicedo [arXiv:1909.13824] from the disorder surface defect case to the order one.

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