论文标题
重建$ su（n）_K $的编织子类别
Reconstructing Braided Subcategories of $SU(N)_k$
论文作者
论文摘要
Ocneanu刚度意味着有很多（编织）的融合类别有一组给定的融合规则。尽管没有方法可以确定所有此类类别的等效性，但有一些情况可以。例如，Kazhdan和Wenzl向$ SU（N）_K $的所有融合类别均具有同构。在本文中，我们将其结果扩展到有关编织融合类别的声明，并为$ su（n）_k $的某些子类别获得类似的结果。
Ocneanu rigidity implies that there are finitely many (braided) fusion categories with a given set of fusion rules. While there is no method for determining all such categories up to equivalence, there are a few cases for which can. For example, Kazhdan and Wenzl described all fusion categories with fusion rules isomorphic to those of $SU(N)_k$. In this paper we extend their results to a statement about braided fusion categories, and obtain similar results for certain subcategories of $SU(N)_k$.
