We apply a theorem of J. Lurie to produce cohomology theories associated to certain
Shimura varieties of type $ U (1, n-1) $. These cohomology theories of topological …

On établit une suite exacte décrivant l'adhérence des points rationnels d'un 1-motif dans ses
points adéliques. On en déduit ensuite que le défaut d'approximation forte pour un groupe …

Arithmetic groups are generalisations, to the setting of algebraic groups over a global field,
of the subgroups of finite index in the general linear group with entries in the ring of integers …

Given a maximal finite subgroup G of the nth Morava stabilizer group at a prime p, we
address the question: is the associated higher real K‐theory EOn a summand of the K (n) …

We apply a theorem of J. Lurie to produce cohomology theories associated to certain
Shimura varieties of type U (1, n-1). These cohomology theories of topological automorphic …

For smooth linear group schemes over ℤ, we give a cohomological interpretation of the local
Tamagawa measures as cohomological periods. This is in the spirit of the Tamagawa …

Infinitesimal automorphisms of algebraic varieties and vector fields on elliptic surfaces Page 1
Algebra & Number Theory msp Volume 16 2022 No. 7 Infinitesimal automorphisms of …

For smooth linear group schemes over $\bbZ $ we give a cohomological interpretation of the
local Tamagawa measures as cohomological periods. This is in the spirit of the Tamagawa …

These notes are an attempt to understand some of the interesting ideas that take up the later
part of Behrens and Lawson's monograph on topological automorphic forms [3]. In chapters …

Résumé Dans cette thèse, nous nous intéressons à l'étude des points rationnels et des
points entiers sur les variétés algébriques définies sur des corps de nombres, et en …