summer 2018 



Dominik Burek, Jagiellonian University 17.04.2024 12:00, B137 Title: Higher dimensional CalabiYau manifolds of Kummer type
We construct CalabiYau manifolds of arbitrary dimensions as a resolution of a quotient of a product of a K3 surface and (n2) elliptic curves with a strictly nonsymplectic automorpism of order 2, 3, 4 or 6. This construction generalizes a result of Cynk and Hulek and the classical construction of Borcea and Voisin, the proof is based on toric resolution of singularities. Using ChenRuan orbifold cohomology we compute the Hodge numbers of all constructed examples and give a method to compute the local Zeta functions.


Last modified: 16.11.2022 