James Oxley

most citedInternally

4

-connected binary matroids with every element in three triangles

1 citations · 1 across the 4 of their papers we have counts for

collaborators

4 papers

math.CO2016★ 1 cited

Internally $4$ -connected binary matroids with every element in three triangles

Carolyn Chun, James Oxley

Let $M$ be an internally $4$ -connected binary matroid with every element in three triangles. Then $M$ has at least four elements $e$ such that si $(M / e)$ is internally 4-connected.

math.CO2016

Towards a Splitter Theorem for Internally $4$ -connected Binary Matroids VII

Carolyn Chun, James Oxley

Let $M$ be a $3$ -connected binary matroid; $M$ is internally $4$ -connected if one side of every $3$ -separation is a triangle or a triad, and $M$ is $(4, 4, S)$ -connected if one side…

math.CO2016

Towards a Splitter Theorem for Internally $4$ -connected Binary Matroids VI

Carolyn Chun, James Oxley

Let $M$ be a $3$ -connected binary matroid; $M$ is called internally $4$ -connected if one side of every $3$ -separation is a triangle or a triad, and $M$ is $(4, 4, S)$ -connected if on…

math.CO2012

Towards a splitter theorem for internally 4-connected binary matroids II

Carolyn Chun, Dillon Mayhew, James Oxley

Let M and N be internally 4-connected binary matroids such that M has a proper N-minor, and |E(N)| is at least seven. As part of our project to develop a splitter theorem for inter…

Internally 4-connected binary matroids with every element in three triangles

Towards a Splitter Theorem for Internally 4-connected Binary Matroids VII

Towards a Splitter Theorem for Internally 4-connected Binary Matroids VI

Towards a splitter theorem for internally 4-connected binary matroids II

Internally $4$ -connected binary matroids with every element in three triangles

Towards a Splitter Theorem for Internally $4$ -connected Binary Matroids VII

Towards a Splitter Theorem for Internally $4$ -connected Binary Matroids VI