论文标题
$ n $ -th Parafermion $ \ Mathcal {w} _n $字符来自$ u（n）$ instanton在$ {\ mathbb {c}}}^2/{\ mathbb {z}} _ n $上计数
$n$-th parafermion $\mathcal{W}_N$ characters from $U(N)$ instanton counting on ${\mathbb {C}}^2/{\mathbb {Z}}_n$
论文作者
论文摘要
我们建议，按照AGT的通信，如何从$（N）$ \ parafermion $ \ MathCal {$ n $ -th parafermion $ \ Mathcal {w} _n $）中获得最低模型字符的最小模型（$ u（n）$ U（n）$ unimimal contim， {z}} _ n $带有$ω$ - 定义，通过施加特定条件来删除最小模型null状态。
We propose, following the AGT correspondence, how the $\mathcal{W}^{\, para}_{N, n}$ ($n$-th parafermion $\mathcal{W}_N$) minimal model characters are obtained from the $U(N)$ instanton counting on ${\mathbb {C}}^2/{\mathbb {Z}}_n$ with $Ω$-deformation by imposing specific conditions which remove the minimal model null states.
