You are cordially invited to the seminar organized by the Department of Mathematics.<\/p>\n
Speaker: Homayun Karimi (McMaster University)<\/p>\n
\u201cKnots in Surfaces, and Concordance\u201d<\/p>\n
Abstract: A classical knot is an embedding of the circle into the 3-sphere. The complement of a knot is a 3-manifold, and these are the building blocks of every 3-manifold. On the other hand, two knots are concordant, if we can find an annulus in the thickened sphere (which is a 4-manifold), co-bounding the two knots. Therefore, studying knots and the concordance of the knots, provide us with some tools to study 3- and 4-manifolds.
\nKnots in surfaces, are examples of knots inside a more general 3-manifold, and in this talk, we will go over some ideas from classical knot theory, extended to these new knots. In particular, we will define the notion of concordance for two knots in surfaces, and study the invariants which have some information about the concordance.<\/p>\n
Date: Wednesday, April 30, 2025
\nTime: 15:30 (GMT+3)
\nPlace: Mathematics Seminar Room, SA-141 & Zoom<\/p>\n
To request the event link, please send a message to turker.ozsari@bilkent.edu.tr<\/p>\n","protected":false},"excerpt":{"rendered":"
You are cordially invited to the seminar organized by the Department of Mathematics. Speaker: Homayun Karimi (McMaster University) \u201cKnots in Surfaces, and Concordance\u201d Abstract: A classical knot is an embedding of the circle into the 3-sphere. The complement of a knot is a 3-manifold, and these are the building blocks [\u2026] <\/p>\n