activity
20052023
most citedRecipes for Edge-Transitive Tetravalent Graphs

7 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

math.CO2023

Transitive cornerations in maps

Primoz Potocnik, Alejandra Ramos-Rivera, Micael Toledo +1

A corner in a map is an edge-vertex-edge triple consisting of two distinct edges incident to the same vertex. A corneration is a set of corners that covers every arc of the map exa…

math.CO2023

Symmetries of the Woolly Hat graphs

Leah Wrenn Berman, Hiroki Koike, Elias Mochan +3

A graph is edge-transitive if the natural action of its automorphism group on its edge set is transitive. An automorphism of a graph is semiregular if all of the orbits of the subg…

math.CO2020★ 1 cited

Generalized Gardiner-Praeger graphs and their symmetries

Štefko Miklavič, Primož Šparl, Stephen E. Wilson

A subgroup of the automorphism group of a graph acts {\em half-arc-transitively} on the graph if it acts transitively on the vertex-set and on the edge-set of the graph but not on…

math.CO2020

Base Graph -- Connection Graph: Dissection and Construction

Gabriel Verret, Primož Potočnik, Steve Wilson

This paper presents a phenomenon which sometimes occurs in tetravalent bipartite locally dart-transitive graphs, called a Base Graph -- Connection Graph dissection. In this dissect…

math.CO2016★ 7 cited

Recipes for Edge-Transitive Tetravalent Graphs

Steve Wilson, Primož Potočnik

This paper is to accompany the Census of Edge-Transitive Tetravalent Graphs, available at jan.ucc.nau.edu/~swilson/C4FullSite/index.html, which is a collection of all known edge-tr…

math.AC2005

Perfect Pairs of Ideals and Duals in Numerical Semigroups

Kurt Herzinger, Stephen Wilson, Nándor Sieben +1

This paper considers numerical semigroups that have a non-principal relative ideal such that . We show the existence of an infinite family of…