Algebraic \(K\)-theory of number fields and rings of integers and the Stickelberger ideal

DOI10.2307/2946592zbMath0756.11037OpenAlexW2315644277MaRDI QIDQ1185528

Grzegorz Banaszak

Publication date: 28 June 1992

Published in: Annals of Mathematics. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2307/2946592

zbMATH Keywords

annihilatorChern characterStickelberger elementsStickelberger theoremLichtenbaum conjecturealgebraic \(K\)-groupsCoates and Sinnott conjecture

Mathematics Subject Classification ID

(K)-theory and homology; cyclic homology and cohomology (19D55) (K)-theory of global fields (11R70) Étale cohomology, higher regulators, zeta and (L)-functions ((K)-theoretic aspects) (19F27)

Related Items

Analogues supérieurs du noyau sauvage, Continuous \(K\)-theory, Unnamed Item, Divisible homology classes in the special linear group of a number field, The Stickelberger splitting map and Euler systems in the \(K\)-theory of number fields, Higher analogues of Stickelberger's theorem., Annihilating wild kernels, Logarithmic approach of the étale wild kernels of number fields., Wild kernels and divisibility in \(K\)-groups of global fields, On the Coates-Sinnott Conjecture