Hermitian forms over division algebras over real function fields
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF02599298.pdf
Reference26 articles.
1. [B] Bartels, H.-J.:Invariaten hermiteschen Formen über Schiefkörpern, Math. Annalen 215, 269–288 (1975)
2. [D] Draxl, P.:Skew fields, London Math. Soc. Lec. Notes, Cambridge University Press, 1983
3. [E] Elman, R.:Rund forms over real algebraic function fields in one variable, Proc. Amer. Math. Soc. 41, 431–436 (1973)
4. [E-L] Elman, R. and Lam, T. Y.:Classification theorems for quadratic forms over fields, Comm. Math. Helv. 49, 373–381 (1974)
5. [G] Greenberg, M.:Lectures on forms in many variables, Benjamin, 1969
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1. Classification of hermitian forms and semisimple groups over fields of virtual cohomological dimension one;Manuscripta Mathematica;1996-12
2. Principe de Hasse pour les espaces principaux homogènes sous les groupes classiques sur un corps de dimension cohomologique virtuelle au plus 1;Manuscripta Mathematica;1996-12
3. Some local-global principles in the arithmetic of algebraic groups over real function fields;Mathematische Zeitschrift;1996-01
4. Corrigendum to the paper “Hermitian forms over division algebras over real function fields”;Manuscripta Mathematica;1994-12
5. On some new local-global principles over a real function field;Communications in Algebra;1994-01
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