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math.CO2012★ 1 cited
A Density Hales-Jewett Theorem for matroids
Jim Geelen, Peter Nelson
We show that, if is a real number, and are integers, and is a prime power, then every simple matroid of sufficiently large rank, with no $U_{2…
math.CO2012
Projective geometries in exponentially dense matroids. I
Jim Geelen, Peter Nelson
We show for each positive integer that, if $\cM$ is a minor-closed class of matroids not containing all rank- uniform matroids, then there exists an integer such tha…
math.CO2012
An analogue of the Erdős-Stone theorem for finite geometries
Jim Geelen, Peter Nelson
For a set of points in $\PG(m-1,q)$, let $\ex_q(G;n)$, denote the maximum size of a collection of points in $\PG(n-1,q)$ not containing a copy of , up to projective equivale…