S. Mullane

activity

20142026

M_{g, n}

6 citations · 17 across the 12 of their papers we have counts for

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Showing 2017Show all

2 papers · 1 filter

math.AG2017

On the effective cone of higher codimension cycles in $M_{g, n}$

Scott Mullane

We exhibit infinitely many extremal effective codimension- $k$ cycles in $M_{g, n}$ in the cases $g \geq 3, n \geq g - 1$ and $k = 2$ , $g \geq 2$ , $k \leq n - g, g,$ and $g…

math.AG2017★ 6 cited

On the effective cone of $M_{g, n}$

Scott Mullane

For every $g \geq 2$ and $n \geq g + 1$ we exhibit infinitely many extremal effective divisors in $M_{g, n}$ coming from the strata of abelian differentials.

On the effective cone of higher codimension cycles in Mg,n​

On the effective cone of Mg,n​

On the effective cone of higher codimension cycles in $M_{g, n}$

On the effective cone of $M_{g, n}$