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SUMMARY:Orientation flow for real skew-adjoint Fredholm operators with odd
 -dimensional kernel
DTSTART:20240606T141500Z
DTEND:20240606T151500Z
DTSTAMP:20260515T112200Z
UID:indico-event-780@events.gwdg.de
DESCRIPTION:Speakers: Nora Christine Doll\n\nThe orientation flow of paths
  of bounded real skew-adjoint Fredholm operators with invertible endpoints
  was studied by Carey\, Phillips and Schulz-Baldes. In this talk an orient
 ation flow of norm-continuous paths of bounded real skew-adjoint Fredholm 
 operators with odd-dimensional kernel is introduced and studied. This orie
 ntation flow is defined with respect to a real one-dimensional reference p
 rojection. It is homotopy invariant and fulfills a concatenation property.
  When applied to closed paths it is independent of the reference projectio
 n and provides an isomorphism of the fundamental group of the space of bou
 nded real skew-adjoint Fredholm operators with odd-dimensional kernel\, eq
 uipped with the norm topology\, to Z_2.\n\nhttps://events.gwdg.de/event/78
 0/
LOCATION:Sitzungszimmer (MI)
URL:https://events.gwdg.de/event/780/
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