We introduce Khovanov homology for ribbon graphs and show that the Khovanov homology of a certain ribbon graph embedded on the Turaev surface of a link is isomorphic to the Khovanov homology of the link (after a grading shift). We also present a spanning quasi-tree model for the Khovanov homology of a ribbon graph.
CITATION STYLE
Dasbach, O. T., & Lowrance, A. M. (2014). A Turaev surface approach to Khovanov homology. Quantum Topology, 5(4), 425–486. https://doi.org/10.4171/QT/55
Mendeley helps you to discover research relevant for your work.