On symplectically rigid local systems of rank four and Calabi-Yau operators

Details On symplectically rigid local systems of rank four and Calabi-Yau operators On symplectically rigid local systems of rank four and Calabi-Yau operators

2011-05-05

arxiv.org/abs/1105.1136v1

Mathematics

Algebraic Geometry

Scientific paper

We classify all $\Sp_4(\mathbb{C})$-rigid, quasi-unipotent local systems and show that all of them have geometric origin. Furthermore, we investigate which of those having a maximal unipotent element are induced by fourth order Calabi-Yau operators. Via this approach, we reconstruct all known Calabi-Yau operators inducing a $\Sp_4(\mathbb{C})$-rigid monodromy tuple and obtain closed formulae for special solutions of them.

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