论文标题
部分可观测时空混沌系统的无模型预测
Critical distance and Crofton form in confining geometries
论文作者
论文摘要
对于两个具有相等和有限大小的对称条，在几个限制几何形状的背景下，我们从数值上计算了这两个混合系统之间的临界距离，在这些混合系统之间，它们之间的相互信息降至零，并表明该数量可以是探测全息QCD模型的相结构的有用相关度量。我们在这里考虑的模型是Sakai-Sugimoto和变形的Sakai-Sugimoto，Klebanov-Tseytlin和Maldacena Nunez。 For evaluating the structures of these holographic supergravity geometries from the perspective of the bulk reconstruction, we also calculate their Crofton forms and show that there is a universal behavior in the confining backgrounds where a "well functionality" is present around the IR cutoff point, and far from the IR wall the scalar part of the Crofton form would become constant, demonstrating the effects of the wall of the confining models on the phase structures.这项工作是我们以前的作品Arxiv：2110.12970的较短版本，关于阶段之间的连接的更多结果。
For two symmetric strips with equal and finite size and in the background of several confining geometries, we numerically calculate the critical distance between these two mixed systems where the mutual information between them drops to zero and show that this quantity could be a useful correlation measure in probing the phase structures of holographic QCD models. The models that we consider here are Sakai-Sugimoto and deformed Sakai-Sugimoto, Klebanov-Tseytlin and Maldacena Nunez. For evaluating the structures of these holographic supergravity geometries from the perspective of the bulk reconstruction, we also calculate their Crofton forms and show that there is a universal behavior in the confining backgrounds where a "well functionality" is present around the IR cutoff point, and far from the IR wall the scalar part of the Crofton form would become constant, demonstrating the effects of the wall of the confining models on the phase structures. This work is the shorter version of our previous work arXiv:2110.12970 with few more results about the connections between phases.
