Categorification in Geometry, Topology, and Physics
This volume focuses on the role categorification plays in geometry, topology, and physics. These articles illustrate many important trends for the field including geometric representation theory, homotopical methods in link homology, interactions between higher representation theory and gauge theory, and double affine Hecke algebra approaches to link homology.
The companion volume (Contemporary Mathematics, Volume 683) is devoted to categorification and higher representation theory.
- Paperback | 268 pages
- 178 x 254mm | 503g
- 30 Mar 2017
- American Mathematical Society
- Providence, United States
Other books in this series
30 Jun 2017
30 Dec 2008
30 Mar 2017
30 Mar 2017
15 Sep 2009
08 May 2010
30 Jul 2010
15 Feb 2010
Table of contents
Y. Li, A geometric realization of modified quantum algebras
T. Lawson, R. Lipshitz, and S. Sarkar, The cube and the Burnside category
S. Chun, S. Gukov, and D. Roggenkamp, Junctions of surface operators and categorification of quantum groups
R. Rouquier, Khovanov-Rozansky homology and 2-braid groups
I. Cherednik and I. Danilenko, DAHA approach to iterated torus links.
About Anna Beliakova
Aaron D. Lauda, University of Southern California, Los Angeles, CA.