On non-commutative twisting in étale and motivic cohomology

DOI10.5802/aif.2212zbMath1204.11169arXivmath/0404263OpenAlexW1494164701MaRDI QIDQ877541

Guido Kings, Jens Hornbostel

Publication date: 24 April 2007

Published in: Annales de l'Institut Fourier (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/math/0404263

zbMATH Keywords

étale cohomologymotivic cohomologynon-commutative Iwasawa-theory

Mathematics Subject Classification ID

Galois theory (11R32) Iwasawa theory (11R23) (K)-theory of global fields (11R70) Motivic cohomology; motivic homotopy theory (14F42)

Related Items

Arithmetic Chern–Simons Theory II

Cites Work

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• p-adic K-theory of elliptic curves
• Motivic cohomology over Dedekind rings
• K-théorie des anneaux d'entiers de corps de nombres et cohomologie etale
• Riemann-Roch theorems for higher algebraic K-theory
• Iwasawa theory and \(p\)-adic Hodge theory
• Classical motivic polylogarithm according to Beilinson and Deligne
• Degeneration of \(l\)-adic Eisenstein classes and of the elliptic polylog
• Galois Cohomology
• A cup product in the Galois cohomology of number fields
• \(K\)-theory of semi-local rings with finite coefficients and étale cohomology
• Fine Selmer groups of elliptic curves over \(p\)-adic Lie extensions
• Motivic cohomology with \(\mathbb Z/2\)-coefficients
• \(p\)-adic analytic groups
• Opérations En K-Théorie Algébrique
• Algebraic and Etale K-Theory
• Algebraic $K$-theory and etale cohomology
• The Bloch-Kato conjecture and a theorem of Suslin-Voevodsky
• The Tamagawa number conjecture for CM elliptic curves
• \(\mathbb{A}^1\)-homotopy theory of schemes

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