activity
20002025
most citedA categorification for the chromatic polynomial

41 citations · 71 across the 9 of their papers we have counts for

collaborators

9 papers

math.GT2025

On the notion of Khovanov A-adequacy

Lizzie Buchanan, Huizheng Guo, Gabriel Montoya-Vega +2

The concept of adequate links, introduced by Lickorish and Thistlethwaite as a generalization of alternating links, has recently gained interest among knot theorists in the context…

q-bio.GN2019

Orienting Ordered Scaffolds: Complexity and Algorithms

Sergey Aganezov, Pavel Avdeyev, Nikita Alexeev +2

Despite the recent progress in genome sequencing and assembly, many of the currently available assembled genomes come in a draft form. Such draft genomes consist of a large number…

cs.CV2008

Linear Time Recognition Algorithms for Topological Invariants in 3D

Li Chen, Yongwu Rong

In this paper, we design linear time algorithms to recognize and determine topological invariants such as the genus and homology groups in 3D. These properties can be used to ident…

math.CO2005★ 13 cited

A categorification for the Tutte polynomial

Edna F Jasso-Hernandez, Yongwu Rong

For each graph, we construct a bigraded chain complex whose graded Euler characteristic is a version of the Tutte polynomial. This work is motivated by earlier work of Khovanov, He…

math.CO2005★ 2 cited

Knight move for chromatic graph cohomology

Michael Chmutov, Sergei Chmutov, Yongwu Rong

In this paper we prove the knight move theorem for the chromatic graph cohomologies with rational coefficients introduced by L. Helme-Guizon and Y. Rong. Namely, for a connected gr…

math.GT2005

Torsion in Graph Homology

Laure Helme-Guizon, Jozef H. Przytycki, Yongwu Rong

Khovanov homology for knots has generated a flurry of activity in the topology community. This paper studies the Khovanov type cohomology for graphs with a special attention to tor…