论文标题
5d S折SCFTS的广义商和全息二
Generalized quotients and holographic duals for 5d S-fold SCFTs
论文作者
论文摘要
$ \ mathbb {z} _n $ s折5D scfts，包括$ t_n $，最近讨论了带有$ e_ {6,7,8} $ 7烧烤的brane网。我们将构造概括为“分数商”，该构造基于$ \ Mathbb {z} _n $动作，链接种子理论的多个副本并导致$ H_ {0,1,2} $ 7-BRANES。我们为这两个类别提供全息二。这通过将F理论的7型布兰型$ e_ {6,7,8} $和$ h_ {0,1,2} $结合起来，扩展了明显已知的IIB $ \ rm ADS_6 $解决方案的空间，并扩展了O7-Planes的先前结构。我们讨论可观察到的物品，包括自由能，并将结果与矩阵模型描述联系起来。
$\mathbb{Z}_n$ S-folds of 5d SCFTs, including $T_N$, which lead to brane webs with $E_{6,7,8}$ 7-branes were discussed recently. We generalize the construction to `fractional quotients', which are based on $\mathbb{Z}_n$ actions linking multiple copies of the seed theory and lead to $H_{0,1,2}$ 7-branes. We provide the holographic duals for both classes. This expands the space of explicitly known Type IIB $\rm AdS_6$ solutions by incorporating F-theory 7-branes of type $E_{6,7,8}$ and $H_{0,1,2}$, extending previous constructions for O7-planes. We discuss observables including the free energies and link the results to matrix model descriptions.
