Graded Hermitian forms and Springer's theorem
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Publication:2381841
DOI10.1016/S0019-3577(07)80010-3zbMath1247.11052MaRDI QIDQ2381841
J.-R Tignol, J.-F Renard, Adrian R. Wadsworth
Publication date: 19 September 2007
Published in: Indagationes Mathematicae. New Series (Search for Journal in Brave)
Algebraic theory of quadratic forms; Witt groups and rings (11E81) Bilinear and Hermitian forms (11E39)
Related Items (13)
Arason's filtration of the Witt group of dyadic valued fields ⋮ Okubo algebras and valuations ⋮ Degree three unramified cohomology of adjoint semisimple groups ⋮ Discriminants of symplectic graded involutions on graded simple algebras. ⋮ \(\text{SK}_1\) of graded division algebras. ⋮ Valuations on algebras with involution. ⋮ Discriminants of orthogonal involutions on central simple algebras with tame gauges. ⋮ Springer's theorem for tame quadratic forms over Henselian fields ⋮ ON GENERALIZED GRADED CROSSED PRODUCTS AND KUMMER SUBFIELDS OF SIMPLE ALGEBRAS ⋮ Outer automorphisms of classical algebraic groups ⋮ Value functions and associated graded rings for semisimple algebras ⋮ Value functions and Dubrovin valuation rings on simple algebras ⋮ Strongly Anisotropic Involutions on Central Simple Algebras
Cites Work
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