Topology of Algebraic Varieties

Moduli of degree 4 K3 surfaces revisited

For low degree K3 surfaces there are several way of constructing and compactifying the moduli space (via period maps, via GIT, or via KSBA). In the case of degree 2 K3 surface, the relationship between various compactifications is well understood by work of Shah, Looijenga, and others. I will report on work in progress with K. O’Grady which aims to give similar complete description for degree 4 K3s.

Date & Time

February 03, 2015 | 2:00pm – 3:00pm

Location

S-101

Affiliation

Stony Brook University; von Neumann Fellow, School of Mathematics

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