Ruprecht-Karls-Universität Heidelberg
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„Structure theorems for vector valued Siegel modular forms derived from complex geometry“
Thomas Wieber, Universität Heidelberg

I shall begin with (classical) results on vector valued (cuspidal) Siegel modular forms by Tshushima, Satoh and Ibukiyama, respectively. The first one computes the dimension of cusp form spaces and the latter two describe the space of Siegel modular forms w.r.t. Sym^2 and Sp(2,Z). Afterwards I shall present new structure theorems for vector valued Siegel modular forms with respect to Sym^2 and Igusa's subgroup \Gamma_2[2,4]. For the proof we shall observe meromorphic tensors on the projective space P^3C with a particular pole behaviour similar to logarithmic poles. I am planning to restrict myself to 60 minutes. Depending on the audience the talk will be either in German or English.

Mittwoch, den 6. Februar 2013 um 11 Uhr c.t. Uhr, in INF 288, HS5 Mittwoch, den 6. Februar 2013 at 11 Uhr c.t., in INF 288, HS5

Der Vortrag folgt der Einladung von The lecture takes place at invitation by Prof. Kohnen