1. Fano Varieties of K3-Type and IHS Manifolds
- Author
-
Enrico Fatighenti, Giovanni Mongardi, Fatighenti E., and Mongardi G.
- Subjects
Pure mathematics ,hyperkaehler ,General Mathematics ,010102 general mathematics ,Holomorphic function ,Structure (category theory) ,Fano plane ,Type (model theory) ,01 natural sciences ,Mathematics - Algebraic Geometry ,Fano varieties ,Fano ,0103 physical sciences ,FOS: Mathematics ,grassmannians ,010307 mathematical physics ,0101 mathematics ,Link (knot theory) ,Algebraic Geometry (math.AG) ,Mathematics::Symplectic Geometry ,Symplectic geometry ,Mathematics - Abstract
We construct several new families of Fano varieties of K3 type. We give a geometrical explanation of the K3 structure and we link some of them to projective families of irreducible holomorphic symplectic manifolds., 28 pages
- Published
- 2021