Titlebook: Calabi-Yau Varieties: Arithmetic, Geometry and Physics; Lecture Notes on Con Radu Laza,Matthias Schütt,Noriko Yui Book 2015 Springer Scienc

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Susanna Rothmayer,Nicole Sonnleitnerof mirror symmetry for K3 surfaces which relies on a sublattice of the Picard lattice. We then show how to combine information about the Picard group of a toric ambient space with data about automorphisms of the toric variety to identify families of K3 surfaces with high Picard rank.

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Forschungsfrage und Forschungskonzeption,hen define the period map, which relates families of K?hler manifolds to the families of Hodge structures defined on their cohomology, and discuss its properties. This will lead us to the more general definition of a variation of Hodge structure and the Gauss-Manin connection. We then review the bas

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https://doi.org/10.1007/978-3-8350-5416-5ese notes are based on a talk given at the Fields Institute during a week-long conference aimed at introducing graduate students to the subject which took place during the thematic program on Calabi-Yau Varieties: Arithmetic, Geometry, and Physics.

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