1 citations · 1 across the 4 of their papers we have counts for
5 papers
Structure of the chromatic polynomial
Radmila Sazdanovic, Daniel Scofield
Recently, big data techniques such as machine learning and topological data analysis have made their way to theoretical mathematics. Motivated by the recent work with polynomial in…
Extremal Khovanov homology and the girth of a knot
Radmila Sazdanovic, Daniel Scofield
We utilize relations between Khovanov and chromatic graph homology to determine extreme Khovanov groups and corresponding coefficients of the Jones polynomial. The extent to which…
Patterns in Khovanov link and chromatic graph homology
Radmila Sazdanovic, Daniel Scofield
Khovanov homology of a link and chromatic graph homology are known to be isomorphic in a range of homological gradings that depend on the girth of a graph. We discuss patterns shar…
Classification of Complex Cyclic Leibniz Algebras
Daniel Scofield, S. McKay Sullivan
Since Leibniz algebras were introduced by Loday as a generalization of Lie algebras, there has been a lot of interest in which results of the latter extend to the former. Cyclic al…
Cyclic Leibniz Algebras
Kristin Bugg, Allison Hedges, Minji Lee +2
Leibniz algebras generated by one element, called cyclic, provide simple and illuminating examples of many basic concepts. It is the purpose of this paper to illustrate this fact.