Galois cohomology of certain field extensions and the divisible case of Milnor-Kato conjecture
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Publication:864962
DOI10.1007/s10977-005-3119-1zbMath1156.11343arXivmath/0209037OpenAlexW3099719545WikidataQ123353296 ScholiaQ123353296MaRDI QIDQ864962
Publication date: 13 February 2007
Published in: \(K\)-Theory (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0209037
(K)-theory of global fields (11R70) Higher symbols, Milnor (K)-theory (19D45) Galois cohomology (11R34)
Related Items (5)
Cohomology and graded Witt group kernels for extensions of degree four in characteristic two ⋮ The de Rham Witt complex, cohomological kernels and \(p^{m}\)-extensions in characteristic \(p\) ⋮ The graded Witt group kernel of biquadratic extensions in characteristic two ⋮ Galois cohomology of a number field is Koszul ⋮ The Witt ring kernel for a fourth degree field extension and related problems
Cites Work
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- Algebraic \(K\)-theory and the norm residue homomorphism
- On the cohomology of biquadratic extensions
- Galois cohomology of biquadratic extensions
- Milnor \(K\)-groups and finite field extensions
- Motivic cohomology with \(\mathbb Z/2\)-coefficients
- Algebraic \(K\)-theory and quadratic forms. With an appendix by J. Tate
- Koszul property and Bogomolov's conjecture
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