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SUMMARY:Ben Craps (VUB)
DTSTART:20210112T110000Z
DTEND:20210112T120000Z
DTSTAMP:20260513T204324Z
UID:CCTP_HEP/31
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/CCTP_HEP/31/
 ">Slow scrambling in extremal BTZ and microstate geometries</a>\nby Ben Cr
 aps (VUB) as part of CCTP HEP Seminars\n\n\nAbstract\nOut-of-time-order co
 rrelators (OTOCs) that capture maximally chaotic properties of a black hol
 e are determined by scattering processes near the horizon. This prompts th
 e question to what extent OTOCs display chaotic behaviour in horizonless m
 icrostate geometries. This question is complicated by the fact that Lyapun
 ov growth of OTOCs requires nonzero temperature\, whereas constructions of
  microstate geometries have been mostly restricted to extremal black holes
 . We compute OTOCs for a class of extremal black holes\, namely maximally 
 rotating BTZ black holes\, and show that on average they display "slow scr
 ambling"\, characterized by cubic (rather than exponential) growth. Superp
 osed on this average power-law growth is a sawtooth pattern\, whose steep 
 parts correspond to brief periods of Lyapunov growth associated to the non
 zero temperature of the right-moving degrees of freedom in a dual conforma
 l field theory. Next we study the extent to which these OTOCs are modified
  in certain "superstrata"\, horizonless microstate geometries correspondin
 g to these black holes. Rather than an infinite throat ending on a horizon
 \, these geometries have a very deep but finite throat ending in a cap. We
  find that the superstrata display the same slow scrambling as maximally r
 otating BTZ black holes\, except that for large enough time intervals the 
 growth of the OTOC is cut off by effects related to the cap region\, some 
 of which we evaluate explicitly.\n
LOCATION:https://researchseminars.org/talk/CCTP_HEP/31/
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