Khovanov homology, its definitions and ramifications

By Oleg Viro. 2004

117 citations recorded by the source corpus.

Subfields: Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/db6818537a1e90e713355520053adfb2fb2ff769

How researchers see this paper

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In Geometry and Topology

1. Ilya Kofman
2. Abhijit Champanerkar
3. Louis H. Kauffman
4. Zhiyun Cheng
5. J. Greene
6. Hongzhu Gao
7. V. Manturov
8. Lawrence P. Roberts

Citations in the corpus

• INTRODUCTION TO VIRTUAL KNOT THEORY (2011, methodology): “This approach to motivating the Khovanov homology uses elements of Khovanov’s original approach, Viro’s use of enhanced states for the bracket polynomial [39], and Bar-Natan’s emphasis on tangle cobordisms [2].”
• Spanning trees and Khovanov homology (2006, background): “Let C(D) = {C'ij(D), 0} denote the reduced Khovanov complex as in [12, 11], with HIW (0) = 2(0X-1) where 0 denotes the round unknot.”