4 citations · 11 across the 8 of their papers we have counts for
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math.CO2020
Regarding two conjectures on clique and biclique partitions
Dhruv Rohatgi, John C. Urschel, Jake Wellens
For a graph , let denote the minimum number of cliques of needed to cover the edges of exactly once. Similarly, let denote the minimum number of bicliq…
math.CO2020
Relationships between the number of inputs and other complexity measures of Boolean functions
Jake Wellens
We generalize and extend the ideas in a recent paper of Chiarelli, Hatami and Saks to prove new bounds on the number of relevant variables for boolean functions in terms of a varie…
math.CO2019
Testing Gap k-planarity is NP-complete
John C. Urschel, Jake Wellens
For all , we show that deciding whether a graph is -planar is NP-complete, extending the well-known fact that deciding 1-planarity is NP-complete. Furthermore, we show…