论文标题
缝纫结构块的收敛
Convergence of Sewing Conformal Blocks
论文作者
论文摘要
在最近的工作中，Damiolini-Gibney-Tarasca表明，对于$ C_2 $ -COFINITE，有理CFT型顶点操作员代数$ \ MATHBB V $，共形块的支架是本地免费的，并满足分解属性。在本文中，我们使用分析方法来证明缝纫结构是收敛的，解决了Zhu和Huang提出的猜想。
In recent work, Damiolini-Gibney-Tarasca showed that for a $C_2$-cofinite rational CFT-type vertex operator algebra $\mathbb V$, sheaves of conformal blocks are locally free and satisfy the factorization property. In this article, we use analytic methods to prove that sewing conformal blocks is convergent, solving a conjecture proposed by Zhu and Huang.
