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Surfaces bounding a knot or a link.

4 votes
1 answer
430 views

How disconnected can a Seifert surface be?

Seifert surfaces The standard definition of a Seifert surface for a link in $S^3$ is an oriented, compact surface embedded in $S^3$, bounding the link. Often, it is assumed to be connected, but given …
Manuel Bärenz's user avatar
3 votes

Is there a notion of "ribbon 2-category"?

I'm currently trying to work out the details. Here is how far I got: Pivotal categories You can do graphical calculus on $\mathbb{R}^2$ with monoidal categories. Boxes represent morphisms, lines ar …
Manuel Bärenz's user avatar