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Seifert Circles and Knot Genus Analysis by Jeoff Libo-on is a document available to read on EtoBox.

What is Seifert Circles and Knot Genus Analysis about?

The document discusses solutions to exercises in knot theory. It addresses calculating genus and Euler characteristic for Seifert surfaces from knot diagrams. It shows that genus does not change under Reidemeister 1 moves but can change with Reidemeister 2 moves. Constructing connected sums can produce infinite families of inequivalent knots. Only the unknot has an inverse under connected sum.

Author

Jeoff Libo-on

Language

EN