Publications at the Riemann Center
On the GHKS compactification of the moduli space of K3 surfaces of degree two
Abstract
We investigate a toroidal compactification of the moduli space of K3 surfaces of degree \(2\) originating from the program formulated by Gross-Hacking-Keel-Siebert. This construction uses Dolgachev's formulation of mirror symmetry and the birational geometry of the mirror family. Our main result in an analysis of the toric fan. For this we use the methods developed by two of us in a previous paper.
Details
- Organisation(s)
-
Institute of Algebraic Geometry
Riemann Center for Geometry and Physics
- Type
- Preprint
- Publication date
- 14.10.2020
- Publication status
- E-pub ahead of print
- Electronic version(s)
-
https://doi.org/10.48550/arXiv.2010.06922 (Access:
Open
)
