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Informationen für
„Rigid cohomology and the p-adic L-function of a modular form“
Herr Maximilian Niklas, Universität Regensburg
The p-adic L-function of a modular form provides interesting arithmetic information. In order to access this information, it is necessary to link the L-function to certain p-adic cohomology groups. Apart from p-adic étale cohomology there is also Berthelot's rigid cohomology which like crystalline cohomology is of p-adic differential nature. The speaker wants to show how one can use rigid cohomology and p-adic modular forms in order to study special values of the L-function, in particular at the mysterious "noncritical" integers.
Freitag, den 21. Januar 2011 um 14:15 Uhr, in INF 288, HS 3 Freitag, den 21. Januar 2011 at 14:15, in INF 288, HS 3