WonHyuk Choi

most citedBoltzmann Enhancements of Biquasile Counting Invariants

2 citations · 2 across the 2 of their papers we have counts for

collaborators

2 papers

math.GT2017★ 2 cited

Boltzmann Enhancements of Biquasile Counting Invariants

WonHyuk Choi, Deanna Needell, Sam Nelson

In this paper, we build on the biquasiles and dual graph diagrams introduced in arXiv:1610.06969. We introduce \textit{biquasile Boltzmann weights} that enhance the previous knot c…

math.CO2015

$(r)$ -Pancyclic, $(r)$ -Bipancyclic and Oddly $(r)$ -Bipancyclic Graphs

Abdollah Khodkar, Oliver Sawin, Lisa Mueller +1

A graph with $v$ vertices is $(r)$ -pancyclic if it contains precisely $r$ cycles of every length from 3 to $v$ . A bipartite graph with even number of vertices $v$ is said to be $(r…

Boltzmann Enhancements of Biquasile Counting Invariants

(r)-Pancyclic, (r)-Bipancyclic and Oddly (r)-Bipancyclic Graphs

$(r)$ -Pancyclic, $(r)$ -Bipancyclic and Oddly $(r)$ -Bipancyclic Graphs