Reference : Frobenius Extension II
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Physical, chemical, mathematical & earth Sciences : Mathematics
http://hdl.handle.net/10993/46618
Frobenius Extension II
English
Khovanov, Mikhail mailto [Columbia University]
Robert, Louis-Hadrien mailto [University of Luxembourg > Faculty of Science, Technology and Medicine (FSTM) > Department of Mathematics (DMATH) >]
2020
No
[en] Frobenius algebra ; TQFT ; link homology
[en] The first two sections of the paper provide a convenient scheme and additional diagrammatics for working with Frobenius extensions responsible for key flavors of equivariant SL(2) link homology theories. The goal is to clarify some basic structures in the theory and propose a setup to work over sufficiently non-degenerate base rings. The third section works out two related SL(2) evaluations for seamed surfaces.
Researchers
http://hdl.handle.net/10993/46618
https://arxiv.org/abs/2005.08048
FnR ; FNR12246620 > Hugo Parlier > GPS > Geometry Probability And Their Synergies > 01/01/2019 > 30/06/2025 > 2017

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