Milnor'ory and quadratic forms over fields of characteristic two
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Publication:3991560
DOI10.1080/00927879208824393zbMath0747.11021OpenAlexW2021633805MaRDI QIDQ3991560
Roberto Aravire, Ricardo Baeza
Publication date: 28 June 1992
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1080/00927879208824393
Milnor conjectureWitt ringdifferential formsquadratic forms\(K\)-theory groupsWitt groupKato's method
(K)-theory of quadratic and Hermitian forms (11E70) Algebraic theory of quadratic forms; Witt groups and rings (11E81) (K)-theory of forms (19G99)
Related Items (13)
Transfer for Kato-Milne cohomology over purely inseparable extensions (with an appendix by Diksha Mukhija) ⋮ Kato-Milne cohomology and polynomial forms ⋮ Linkage of Fields in Characteristic 2 ⋮ Bak's work on theK-theory of rings ⋮ The behavior of differential forms under purely inseparable extensions ⋮ COMMON SLOTS OF BILINEAR AND QUADRATIC PFISTER FORMS ⋮ Graded Witt kernels of the compositum of multiquadratic extensions with the function fields of Pfister forms ⋮ Relations in \(I^{n}\) and \(I^{n}W_{q}\) in characteristic 2 ⋮ The $u^n$-invariant and the symbol length of $H_2^n(F)$ ⋮ Annihilators of quadratic and bilinear forms over fields of characteristic two ⋮ The descent of biquaternion algebras in characteristic two ⋮ Cohomological kernels of mixed extensions in characteristic 2 ⋮ The behavior of quadratic and differential forms under function field extensions in characteristic two.
Cites Work
- The behavior of the \(\nu\)-invariant of a field of characteristic 2 under finite extensions
- Symmetric bilinear forms, quadratic forms and Milnor K-theory in characteristic two
- Annullatoren von Pfisterformen über semilokalen Ringen
- Algebraic \(K\)-theory and quadratic forms. With an appendix by J. Tate
- Symmetric bilinear forms and quadratic forms
- Pfister forms and \(K\)-theory of fields
- Ein Teilformensatz für quadratische Formen in Charakteristik 2
- Stiefel-Whitney invariants of quadratic forms over local rings
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