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SUMMARY:Victor Mishnyakov (MIPT & NRC "Kurchatov Institute") - Antipodal s
 elf-duality from matrix models and symmetric functions
DTSTART:20260923T130000Z
DTEND:20260923T150000Z
DTSTAMP:20261001T071100Z
UID:indico-event-2221@indico.uu.se
DESCRIPTION:Speakers: Victor Mishnyakov (Moscow Institute of Physics and T
 echnology)\n\nCertain amplitudes of $N = 4$ SYM theory were found to be 
 either dual to each other or self-dual under the antipode map of the Hopf
  algebra of multiple polylogarithms. Recently this property was extened 
 to the Basso-Dixon amplitude of the fishnet theory. In particular the squa
 re fishnet amplitude was shown to be antipodally self-dual. Motivated by
  this example we consider generalizations of fishnet amplitudes -- certai
 n determinants of ladder integrals labelled by partitions. It turns out t
 hat such determinant have a matrix model representation inspired by integr
 ability. Using this representation and various symmetric function proper
 ties\, we find many more antipodally self-dual quantities.\n\nhttps://i
 ndico.uu.se/event/2221/
LOCATION:92110
URL:https://indico.uu.se/event/2221/
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