Spelling suggestions: "subject:"diaphramless"" "subject:"diagram's""
1 |
Relating Khovanov homology to a diagramless homologyMcDougall, Adam Corey 01 July 2010 (has links)
A homology theory is defined for equivalence classes of links under isotopy in the 3-sphere. Chain modules for a link L are generated by certain surfaces whose boundary is L, using surface signature as the homological grading. In the end, the diagramless homology of a link is found to be equal to some number of copies of the Khovanov homology of that link. There is also a discussion of how one would generalize the diagramless homology theory (hence the theory of Khovanov homology) to links in arbitrary closed oriented 3-manifolds.
|
Page generated in 0.2156 seconds