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UID:20260731T060252EDT-4940xS7Oee@132.216.98.100
DTSTAMP:20260731T100252Z
DESCRIPTION:The Malgrange form and Fredholm determinants\n\nWe consider the
  classical factorization problem of matrix symbols depending analytically 
 on parameters on a closed contour (i.e. a Riemann--Hilbert problem). We sh
 ow how to define a function $ au$ which is locally analytic on the space o
 f deformations and that is expressed as a Fredholm determinant of an opera
 tor of ``integrable'' type in the sense of Its-Izergin-Korepin-Slavnov. Th
 e construction is not unique and the non-uniqueness highlights the fact th
 at the tau function is really the section of a line bundle.\n
DTSTART:20170314T193000Z
DTEND:20170314T203000Z
LOCATION:Room 4336\, CA\, Pavillon André-Aisenstadt\, CA\, QC\, Montreal\, 
 2920\, Chemin de la tour\, 5th floor
SUMMARY:Marco Bertola\, Université Concordia
URL:/channels/event/marco-bertola-universite-concordia
 -266903
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