4 citations · 6 across the 6 of their papers we have counts for
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math.AG2024
Twists, Eisenstein series, and Instantons in Local Mirror Symmetry
Andreas Malmendier, Michael T. Schultz
We propose a mechanism for computing the genus zero invariants of local Calabi-Yau fourfolds arising as the total space of the canonical bundle of a rank-1 Fano threefold. Our meth…
math.AG2024★ 1 cited
On holomorphic conformal structures associated with lattice polarized K3 surfaces
Andreas Malmendier, Michael T. Schultz
We discuss the connection between Picard-Fuchs equations for certain families of lattice polarized K3 surfaces and the construction of integrable holomorphic conformal structures o…
math.AG2021★ 4 cited
On the mixed-twist construction and monodromy of associated Picard-Fuchs systems
Andreas Malmendier, Michael T. Schultz
We use the mixed-twist construction of Doran and Malmendier to obtain a multi-parameter family of K3 surfaces of Picard rank . Upon identifying a particular Jacobian ellip…