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Geometric Topology Seminar
April 30, 2021 17:00–20:00, Moscow, Zoom
 


String topology and homotopy skein modules [talk in English]

Uwe Kaiser

Boise State University
Supplementary materials:
Adobe PDF 6.5 Mb



Abstract: I will survey what is known about homotopy skein modules of oriented 3-manifolds. These are skein modules based on the link homotopy relation as introduced by Milnor in 1954. In particular I will discuss natural presentations of the modules and how torsion in the modules is computable from a string topology pairing defined by Chas and Sullivan. The technical tools used are from Vassiliev theory as applied by Kalfagianni and Lin in their construction of finite type invariants. Finally I will discuss the geometric invariants determining the image of a link in the skein module, relating back to Milnor's link group and Koschorke's configuration space invariants.

Connect to Zoom: https://mi-ras-ru.zoom.us/j/98442461141
Access code: the Euler characteristic of the wedge of two circles
(The password is a number, not the sentence which defines it.)

Supplementary materials: 30_04_2021.pdf (6.5 Mb)
 
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