Presented By: PDE Reading Seminar - Department of Mathematics
K-Stability Learning Seminar
Rainich Lecture III: Cycles on Moduli Spaces: K3 Surfaces
Speaker(s): Rahul Pandharipande (ETH Zürich)
Abstract: In these lectures, I will discuss results, conjectures, and counterexamples related to the cohomology and algebraic cycle theory of three fundamental moduli spaces in algebraic geometry: the moduli of curves, the moduli of K3 surfaces, and the moduli of abelian varieties. The lectures will emphasize various beautiful connections between these spaces. The goal will be to present an up-to-date view of the structure of the tautological classes without assuming any previous knowledge of the study of these moduli spaces.
Abstract: In these lectures, I will discuss results, conjectures, and counterexamples related to the cohomology and algebraic cycle theory of three fundamental moduli spaces in algebraic geometry: the moduli of curves, the moduli of K3 surfaces, and the moduli of abelian varieties. The lectures will emphasize various beautiful connections between these spaces. The goal will be to present an up-to-date view of the structure of the tautological classes without assuming any previous knowledge of the study of these moduli spaces.
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