Colin Weir

activity

20112019

most citedThe a-numbers of Jacobians of Suzuki curves

14 citations · 16 across the 2 of their papers we have counts for

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4 papers · 1 filter

math.NT2019★ 2 cited

The boundary of the $p$ -rank $0$ stratum of the moduli space of cyclic covers of the projective line

Ekin Ozman, Rachel Pries, Colin Weir

We study the $p$ -rank stratification of the moduli space of cyclic degree $ℓ$ covers of the projective line in characteristic $p$ for distinct primes $p$ and $ℓ$ . The main re…

math.NT2017

The de Rham cohomology of the Suzuki curves

Beth Malmskog, Rachel Pries, Colin Weir

For a natural number $m$ , let $S_{m} / F_{2}$ be the $m$ th Suzuki curve. We study the mod $2$ Dieudonné module of $S_{m}$ , which gives the equivalent informati…

math.NT2013

The Ekedahl-Oort type of Jacobians of Hermitian curves

Rachel Pries, Colin Weir

The Ekedahl-Oort type is a combinatorial invariant of a principally polarized abelian variety $A$ defined over an algebraically closed field of characteristic $p > 0$ . It character…

math.NT2011★ 14 cited

The a-numbers of Jacobians of Suzuki curves

Holley Friedlander, Derek Garton, Beth Malmskog +2

For $m \in N$ , let $S_{m}$ be the Suzuki curve defined over $F_{2^{2 m + 1}}$ . It is well-known that $S_{m}$ is supersingular, but the p-torsion group scheme of its Ja…

The boundary of the p-rank 0 stratum of the moduli space of cyclic covers of the projective line

The de Rham cohomology of the Suzuki curves

The Ekedahl-Oort type of Jacobians of Hermitian curves

The a-numbers of Jacobians of Suzuki curves

The boundary of the $p$ -rank $0$ stratum of the moduli space of cyclic covers of the projective line