Geometric invariants of K3 surfaces with purely non-symplectic automorphisms
Abstract
We give new relations between geometric invariants of K3 surfaces with purely non-symplectic automorphisms of order 4 and 6. Our approach is based on a comparison of two methods of computation of formulas for the Euler characteristic of higher dimensional generalized Borcea-Vosin Calabi-Yau manifolds constructed in [Bur21].
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