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Link homology, bridge trisections, and invariants of knotted surfaces
by
Adam Saltz
University of Georgia
I will describe an invariant of knotted surfaces in S^4 obtained by applying link homology to Meier and Zupan's bridge trisections. This invariant takes values in Z/2Z and distinguishes the unknotted sphere from the spun (2,3)-torus knot. I'll finish with some more speculative connections to transverse links and links in other three-manifolds.
Date received: December 8, 2018
Copyright © 2018 by the author(s). The author(s) of this work and the organizers of the conference have granted their consent to include this abstract in Topology Atlas. Document # cbpq-23.