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On Arithmetic Mirror Symmetry for smooth Fano fourfolds

Author: Mikhail Ovcharenko.

Supplement materials for ``On Arithmetic Mirror Symmetry for smooth Fano fourfolds''.

Structure

The file structure is organized as follows.

  1. Magma contains computations of the Picard--Fuchs operator and associated local monodromies from the period sequence (using the Magma code from Fanosearch project).

  2. Polymake contains verification via Polymake of the lattice width 1 assumption on lattice Minkowski summands of Newton polytope of Laurent polynomials. It also checks that these summands are actually Minkowski-indecomposable.

  3. SageMath contains verification of Theorem 1.2. For example, LG_Gr25_13.ipynb corresponds to the case of a Fano fourfold complete intersection of multidegree (1,3) in Gr(2,5). In QuiverFlagZeroLoci.ipynb and SmoothToricCI.ipynb we consider Kalasnikov's and Coates-Kasprzyk-Prince’s lists, correspondingly. Library.sage provides auxiliary computational tools.

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Supplement materials for “On Arithmetic Mirror Symmetry for smooth Fano fourfolds”.

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