no code implementations • 3 Jul 2020 • Xi Chen, Frank Gounelas
We prove that if $X$ is a complex projective K3 surface and $g>0$, then there exist infinitely many families of curves of geometric genus $g$ on $X$ with maximal, i. e., $g$-dimensional, variation in moduli.
Algebraic Geometry 14J28, 14N35, 14G17
