New cubic fourfolds with odd degree unirational parametrizations
arXiv:1606.03853 · doi:10.2140/ant.2017.11.1597
Abstract
We prove that the moduli space of cubic fourfolds contains a divisor whose general member has a unirational parametrization of degree 13. This result follows from a thorough study of the Hilbert scheme of rational scrolls and an explicit construction of examples. We also show that is uniruled.
32 pages. Published in Algebra and Number Theory