Endliche Erzeugbarkeit arithmetischer Gruppen über Funktionenkörpern
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Publication:2531311
DOI10.1007/BF01418772zbMath0169.34802OpenAlexW1993672512MaRDI QIDQ2531311
Publication date: 1969
Published in: Inventiones Mathematicae (Search for Journal in Brave)
Full work available at URL: https://eudml.org/doc/141951
Related Items (25)
On the congruence subgroup problem. II ⋮ Finiteness properties of soluble arithmetic groups over global function fields. ⋮ Linear groups over general rings. I: Generalities. ⋮ Finiteness properties of arithmetic groups over function fields. ⋮ Lattices of minimum covolume are non-uniform ⋮ An extension of the Khinchin–Groshev theorem ⋮ Finite presentability of arithmetic groups over global function fields ⋮ Filling boundaries of coarse manifolds in semisimple and solvable arithmetic groups ⋮ Homological properties of certain arithmetic groups in the function field case ⋮ Finiteness of quotient groups of discrete subgroups ⋮ Higher finiteness properties of reductive arithmetic groups in positive characteristic: the rank theorem. ⋮ Connectivity properties of horospheres in Euclidean buildings and applications to finiteness properties of discrete groups. ⋮ Abstract involutions of algebraic groups and of Kac–Moody groups ⋮ A building-theoretic approach to relative Tamagawa numbers of semisimple groups over global function fields ⋮ Semidualities from products of trees ⋮ Linear groups ⋮ The isogeny conjecture for \(t\)-motives associated to direct sums of Drinfeld modules ⋮ Zur Frage der endlichen Präsentierbarkeit gewisser arithmetischer Gruppen im Funktionenkörperfall ⋮ The word and Riemannian metrics on lattices of semisimple groups ⋮ On the congruence subgroup problem ⋮ Discrete subgroups of algebraic groups over local fields of positive characteristics ⋮ Self-similar groups of type \(FP_n\) ⋮ Cobounded subgroups of algebraic groups over local fields ⋮ Nombres de Tamagawa et groupes unipotents en caractéristique p ⋮ Reduction theory over global fields
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