Algebras with Involution That Become Hyperbolic under a Given Extension

Author:

Haile Darrell,Tignol Jean-Pierre

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference5 articles.

1. Hyperbolic involutions;Bayer-Fluckiger;Math. Z.,1993

2. The Theory of Equations;Burnside,1960

3. Biquaternion algebras and quartic extensions;Lam;Pub. Math. Inst. Hautes Études Sci.,1993

4. Quadratic and Hermitian Forms;Scharlau,1985

5. A Cassels–Pfister Theorem for involutions on central simple algebras;Tignol;J. Algebra,1996

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1. On Quaternion Algebras Split by a Given Extension, Clifford Algebras and Hyperelliptic Curves;Algebras and Representation Theory;2019-08-01

2. Tores associés à une algèbre étale quartique;Journal of Pure and Applied Algebra;2017-12

3. On Hyperbolic Clifford Algebras with Involution;Algebra Colloquium;2013-04-03

4. Hyperbolicity of algebras with involution over a given extension;Journal of Pure and Applied Algebra;2011-06

5. Hyperbolic Involutions and Quadratic Extensions;Communications in Algebra;2010-12-30

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