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SUMMARY:Aziz Kharoof (Bilkent University)
DTSTART:20260406T103000Z
DTEND:20260406T113000Z
DTSTAMP:20260422T135313Z
UID:BilTop/134
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/BilTop/134/"
 >Extremal Simplicial Distributions on Glued Measurement Spaces</a>\nby Azi
 z Kharoof (Bilkent University) as part of Bilkent Topology Seminar\n\nLect
 ure held in SA 141.\n\nAbstract\nSimplicial distributions form the Kleisli
  category of the distribution monad on simplicial sets. They were introduc
 ed as a framework for studying non-signaling polytopes and contextuality a
 rising from measurements in quantum physics\, with applications in quantum
  information theory. The domain of a simplicial distribution is a simplici
 al set that encodes the compatible measurements in a given scenario and is
  called the measurement space.\n\nIn this talk\, we characterize extremal 
 simplicial distributions when the measurement space is a colimit of a diag
 ram of simplicial sets. We apply this result to cases in which identical s
 paces are glued together along a common subspace. In particular\, we obtai
 n a characterization of extremal simplicial distributions on what we call 
 the rose and dipole graphs. Finally\, we show how this characterization ca
 n be used to detect extremal simplicial distributions on one-dimensional m
 easurement spaces.\n
LOCATION:https://researchseminars.org/talk/BilTop/134/
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