Home /  Homotopy Types in Low-Dimensional Topology Seminar: From Framed Flow Categories to Spectra

Seminar

Homotopy Types in Low-Dimensional Topology Seminar: From Framed Flow Categories to Spectra October 17, 2022 (01:30 PM PDT - 03:00 PM PDT)
Parent Program:
Location: SLMath: Eisenbud Auditorium, Online/Virtual
Speaker(s) Inbar Klang (Columbia University)
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Keywords and Mathematics Subject Classification (MSC)
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Video

Homotopy Types In Low-Dimensional Topology Seminar: From Framed Flow Categories To Spectra

Abstract/Media

To participate in this seminar, please register HERE.

After a reminder on framed flow categories and <n>-manifolds, I will describe and motivate a version of the Cohen-Jones-Segal construction, which constructs a spectrum or stable homotopy type out of a framed flow category. For example, for the framed flow category arising from Morse theory on a closed smooth manifold M, the construction gives the suspension spectrum of M with a disjoint basepoint added.

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Homotopy Types In Low-Dimensional Topology Seminar: From Framed Flow Categories To Spectra