Étale $K$-theory and arithmetic

DOI10.1090/S0273-0979-1982-15013-3zbMath0494.18009MaRDI QIDQ3957115

William G. Dwyer, Eric M. Friedlander

Publication date: 1982

Published in: Bulletin of the American Mathematical Society (Search for Journal in Brave)

zbMATH Keywords

Lichtenbaum conjectureetale K-theoryring of integers in algebraic number field

Mathematics Subject Classification ID

(K)-theory of global fields (11R70) Algebraic (K)-theory and (L)-theory (category-theoretic aspects) (18F25) Galois cohomology (11R34)

Related Items (4)

Motivic \(L\)-functions and Galois module structures ⋮ \(\mathbf{A}^1\)-homotopy theory of noncommutative motives ⋮ The mathematical enterprises of Robert Thomason ⋮ Detecting algebraic K ‐theory

Cites Work

• K-théorie des anneaux d'entiers de corps de nombres et cohomologie etale
• Algebraic K-theory eventually surjects onto topological K-theory
• \(K_i\) groups of rings of algebraic integers
• Étale $K$-theory. II. Connections with algebraic $K$-theory
• Algebraic $K$-theory and etale cohomology
• Stable real cohomology of arithmetic groups

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