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Gerard van der Geer: Modular Forms for Genus Two and Three

Time: Wed 2017-01-25 13.15 - 15.00

Location: Room 306, Kräftriket, SU

Participating: Gerard van der Geer, University of Amsterdam

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Modular forms play a central and important role in modern mathematics. The best-known modular forms are elliptic modular forms; a natural generalization are vector-valued Siegel modular forms of genus g. For genus 2 and 3 these modular forms are intimately connected with the moduli of curves of genus 2 and 3. We give an explicit way to describe such vector-valued modular forms for genus 2 and 3. This is based on joint work with Fabien Clery and Carel Faber.

Belongs to: Stockholm Mathematics Centre
Last changed: Jan 20, 2017