activity
20202026
most citedEnumerating odd-degree hyperelliptic curves and abelian surfaces over

2 citations · 2 across the 4 of their papers we have counts for

collaborators

5 papers

math.AG2026

Secant rank and syzygies of projections of elliptic normal curves

Changho Han, Euisung Park

We study the syzygies of projections of elliptic normal curves. Let be an elliptic normal curve of degree , and let denote the projectio…

math.NT2025

Counting 5-isogenies of elliptic curves over

Santiago Arango-Piñeros, Changho Han, Oana Padurariu +1

We show that the number of -isogenies of elliptic curves defined over with naive height bounded by is asymptotic to for some e…

math.AG2024

Compactifications of moduli spaces of K3 surfaces with a higher-order nonsymplectic automorphism

Valery Alexeev, Anand Deopurkar, Changho Han

We describe Baily-Borel, toroidal, and geometric -- using the KSBA stable pairs -- compactifications of some moduli spaces of K3 surfaces with a nonsymplectic automorphism of order…

math.AG2024

Extending the Torelli map to alternative compactifications of the moduli space of curves

Changho Han, Jesse Leo Kass, Matthew Satriano

Determining the limiting behaviour of the Jacobian as the underlying curve degenerates has been the subject of much interest. For nodal singularities, there are beautiful construct…

math.AG2020★ 2 cited

Enumerating odd-degree hyperelliptic curves and abelian surfaces over

Changho Han, Jun-Yong Park

Given asymptotic counts in number theory, a question of Venkatesh asks what is the topological nature of lower order terms. We consider the arithmetic aspect of the inertia stack o…