6 citations · 8 across the 2 of their papers we have counts for
2 papers
math.GT2009★ 2 cited
Chain homotopy maps and a universal differential for Khovanov-type homology
Noboru Ito
We give chain homotopy maps of Khovanov-type link homology of a universal differential. The universal differential, discussed by Mikhail Khovanov, Marco Mackaay, Paul Turner and Pe…
math.GT2009★ 6 cited
On Reidemeister invariance of the Khovanov homology group of the Jones polynomial
Noboru Ito
As Oleg Viro describes in his paper, the most fundamental property of the Khovanov homology group is their invariance under Reidemeister moves. Viro constructes Khovanov complex an…