期刊论文详细信息
Journal of High Energy Physics
Pole-skipping of holographic correlators: aspects of gauge symmetry and generalizations
Regular Article - Theoretical Physics
Yuan-Tai Wang1  Wen-Bin Pan1 
[1] School of Physical Sciences, University of Chinese Academy of Sciences, Zhongguancun east road 80, 100190, Beijing, China;
关键词: AdS-CFT Correspondence;    Gauge Symmetry;    Renormalization and Regularization;   
DOI  :  10.1007/JHEP01(2023)174
 received in 2022-09-26, accepted in 2023-01-02,  发布年份 2023
来源: Springer
PDF
【 摘 要 】

In the framework of anti-de Sitter space/conformal field theory (AdS/CFT), we study the pole-skipping phenomenon of the holographic correlators of boundary operators. We explore the locations of the pole-skipping points case by case with the U(1)-gauged form models in the asymptotic AdS bulk of finite temperature. In general, in different cases all the points are located at the Matsubara frequencies with corresponding wave vectors dispersed in the momentum space, displaying different types of patterns. Specifically, in the massless cases with U(1) symmetry, the wave vectors of the pole-skipping points have a form-number dependence, and a trans-mode equivalence in the dual fields is found in correspondence with electromagnetic duality. In the massive cases with explicit symmetry breaking, the points degenerate to be independent of the form number. We expect in such kind of pole-skipping properties implications of distinctive physics in the chaotic systems. These properties are further examined by higher-order computation, which provides a more complete pole-skipping picture. Our near-horizon computation is verified with the double-trace method especially in the example of 2-form where there is dimension-dependent boundary divergence. We illustrate in these cases that the pole-skipping properties of the holographic correlators are determined by the IR physics, consistent with the ordinary cases in previous studies.

【 授权许可】

Unknown   
© The Author(s) 2023

【 预 览 】
附件列表
Files Size Format View
RO202305157638778ZK.pdf 494KB PDF download
【 参考文献 】
  • [1]
  • [2]
  • [3]
  • [4]
  • [5]
  • [6]
  • [7]
  • [8]
  • [9]
  • [10]
  • [11]
  • [12]
  • [13]
  • [14]
  • [15]
  • [16]
  • [17]
  • [18]
  • [19]
  • [20]
  • [21]
  • [22]
  • [23]
  • [24]
  • [25]
  • [26]
  • [27]
  • [28]
  • [29]
  • [30]
  • [31]
  • [32]
  • [33]
  • [34]
  • [35]
  • [36]
  • [37]
  • [38]
  • [39]
  • [40]
  • [41]
  • [42]
  • [43]
  • [44]
  • [45]
  • [46]
  • [47]
  • [48]
  文献评价指标  
  下载次数:3次 浏览次数:0次