E. Flapan

activity

20022023

most citedA Topological Characterization Of Knots and Links Arising From Site-Specific Recombination

21 citations · 91 across the 23 of their papers we have counts for

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Showing 2019 · math.GTShow all

3 papers · 2 filters

math.GT2019

Topological Symmetry Groups of the Heawood Graph

Emille Davie Lawrence, Erica Flapan, Robin T. Wilson

We classify all groups which can occur as the topological symmetry group of some embedding of the Heawood graph in $S^{3}$ .

math.GT2019★ 2 cited

Stick number of non-paneled knotless spatial graphs

Erica Flapan, Kenji Kozai, Ryo Nikkuni

We show that the minimum number of sticks required to construct a non-paneled knotless embedding of $K_{4}$ is 9 and of $K_{5}$ is 12 or 13. We use our results about $K_{4}$ to show that…

math.GT2019

Symmetries of Spatial Graphs in $3$ -manifolds

Erica Flapan, Song Yu

We consider when automorphisms of a graph can be induced by homeomorphisms of embeddings of the graph in a $3$ -manifold. In particular, we prove that every automorphism of a graph…

Topological Symmetry Groups of the Heawood Graph

Stick number of non-paneled knotless spatial graphs

Symmetries of Spatial Graphs in 3-manifolds

Symmetries of Spatial Graphs in $3$ -manifolds