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- TitleEuler complexes and cohomology of arithmetic groups for certain imaginary quadratics / eingereicht von Muhammad Ashar Tafhim
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- Description1 Online-Ressource (107 Seiten)
- Institutional NoteBergische Universität Wuppertal, Dissertation, 2026
- Defended on2026-03-09
- LanguageEnglish
- Document typeDissertation (PhD)
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Abstract
In [27], Goncharov constructed a map of complexes relating the cohomology of arithmetic groups related to imaginary quadratics with discriminant -4 and -3 to a subcomplex of Bloch-Suslin called Euler complex using CM ellitptic curves. It is named such because it is related to Beilinson-Kato Euler system. Using Tate motive constructed via CM elliptic curves, we extend the construction of a map of complexes for imaginary quadratic fields that are Euclidean.
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