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The Voevodsky motive of a rank one semiabelian variety
by Stephen Enright-Ward
Institution: | Universität Freiburg |
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Department: | Mathematik und Physik |
Degree: | PhD |
Year: | 2013 |
Keywords: | |
Posted: | |
Record ID: | 1109825 |
Full text PDF: | http://www.freidok.uni-freiburg.de/volltexte/2013/9142/ |
Over a perfect field k, let G be an extension of an abelian variety by the multiplicative group $\G_m$. We compute the motive of G in Voevodsky's category of etale motivic complexes with rational coefficients. The result is a decomposition similar to the classical decomposition of the Chow motive of an abelian variety obtained by Deninger/Murre, Kuennemann, Shermenev and Scholl, and other authors. Über einen perfekten Körper, sei G eine Erweiterung einer abelschen Varietät durch die multiplikative Gruppe $\G_m$. Das Ziel dieser Arbeit ist die Berechnung des Motivs von G in Voevodskys Kategorie der etalen motivischen Komplexen mit rationalen Koeffizienten. Dabei erhalten wir eine Zerlegung ähnlicher Art, wie die klassiche Zerlegung des Chow-Motivs einer abelschen Varietät, die von Deninger/Murre, Kuennemann, Shermanev, Scholl und anderen Autoren erforscht wurde.
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