| Time | Speaker | Title | Resources | |
|---|---|---|---|---|
| 14:00 to 14:10 | Rajesh Gopakumar (ICTS, India) | Welcome remarks | ||
| 14:10 to 15:00 | Andrei Vesnin (Sobolev Institute of Mathematics, Russia) | Tetrahedral hyperbolic 3-manifolds and links | ||
| 17:30 to 18:30 | Mohamed Elhamdadi (University of South Florida, USA) | A survey of quandle theory. |
| Time | Speaker | Title | Resources | |
|---|---|---|---|---|
| 14:00 to 15:00 | Andrei Vesnin (Sobolev Institute of Mathematics, Russia) | Polynomial Invariants of Virtual Knots | ||
| 17:30 to 18:30 | Mohamed Elhamdadi (University of South Florida, USA) | A survey of quandle theory | ||
| 19:00 to 20:00 | Louis Kauffman (University of Illinois Urbana–Champaign, USA) | Introduction to Virtual Knot Theory |
| Time | Speaker | Title | Resources | |
|---|---|---|---|---|
| 14:00 to 15:00 | Valeriy Bardakov (Sobolev Institute of Mathematics, Russia) | Introduction to algebraic theory of quandles (Lecture 1) | ||
| 17:30 to 18:30 | Rhea Palak Bakshi (George Washington University, USA) | A Tour of Skein Modules | ||
| 19:00 to 20:00 | Jozef H. Przytycki (George Washington University, USA) | Introduction to Khovanov homology |
| Time | Speaker | Title | Resources | |
|---|---|---|---|---|
| 14:00 to 15:00 | Valeriy Bardakov (Sobolev Institute of Mathematics, Russia) | Introduction to algebraic theory of quandles (Lecture 2) | ||
| 15:30 to 16:30 | Seiichi Kamada (Osaka University, Japan) | Braids, I | ||
| 17:30 to 18:30 | Abhijit Champanerkar (City University of New York, USA) | Hyperbolic knot theory (Lecture 1) | ||
| 19:00 to 20:00 | Jozef H. Przytycki (George Washington University, USA) | From Fox 3-coloring to Yang-Baxter homology |
| Time | Speaker | Title | Resources | |
|---|---|---|---|---|
| 09:30 to 10:30 | Louis Kauffman (University of Illinois Urbana–Champaign, USA) | Khovanov Homology and Virtual Knot Cobordism | ||
| 14:00 to 15:00 | Seiichi Kamada (Osaka University, Japan) | Braids, II | ||
| 19:00 to 20:00 | Abhijit Champanerkar (City University of New York, USA) | Hyperbolic knot theory |
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