论文标题
特殊流程方程和GKP的关系
Special flow equation and GKP-Witten relation
论文作者
论文摘要
我们开发了一个框架，用于重建批量理论双重二元对形式理论（CFT），而没有通过流程方程进行任何假设。为此，我们研究了自由流程方程的最小扩展，并发现在特殊的参数化中，准确的涂抹涂片操作员的共形转换成为了反DE保姆空间（ADS）的等轴测图。通过使用该特殊流程方程到O $（n）$向量模型，我们明确表明广告几何以及满足GKP-Witten关系的标量场在此框架中同时出现。
We develop a framework for the reconstruction of the bulk theory dual to conformal field theory (CFT) without any assumption by means of a flow equation. To this end we investigate a minimal extension of the free flow equation and find that at a special parametrization the conformal transformation for a normalized smeared operator exactly becomes the isometry of anti-de Sitter space (AdS). By employing this special flow equation to O$(N)$ vector models, we explicitly show that the AdS geometry as well as the scalar field satisfying the GKP-Witten relation concurrently emerge in this framework.
