Euler systems for higher \(K\)-theory of number fields

DOI10.1006/jnth.1996.0075zbMath0851.19003OpenAlexW2053341394MaRDI QIDQ1915689

Grzegorz Banaszak, Wojciech Gajda

Publication date: 18 November 1996

Published in: Journal of Number Theory (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1006/jnth.1996.0075

zbMATH Keywords

Gauss sumsIwasawa theorywild kernelclass number formulasétale cohomologyEuler systemscyclotomic elements\(p\)-adic \(L\)-functions\(S\)-unitsLichtenbaum conjectureBott elementsmain theorem of Iwasawa theory

Mathematics Subject Classification ID

Iwasawa theory (11R23) Zeta functions and (L)-functions (11S40) (K)-theory of global fields (11R70) Étale cohomology, higher regulators, zeta and (L)-functions ((K)-theoretic aspects) (19F27)

Related Items (4)

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 ⋮ Logarithmic approach of the étale wild kernels of number fields. ⋮ Wild kernels and divisibility in \(K\)-groups of global fields

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