On SAP fields
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/BF01437824.pdf
Reference8 articles.
1. Elman, R., Lam, T.Y., Prestel, A.: On some Hasse Principles over Formally Real Fields. Math. Z.134, 291?301 (1973)
2. Knebusch, M., Rosenberg, A., Ware, R.: Structure of Witt rings, quotients of abelian group rings, and orderings of fields. Bull. Amer. Math. Soc.77 205?210 (1971)
3. Mattics, L.E.: Quadratic forms of countable dimension over algebraic number fields. Comment. Math. Helv.43, 31?40 (1968)
4. Maxwell, G.: Classification of countably infinite hermitean forms over skewfields. Amer. J. Math.96, 145?155 (1974)
5. O'Meara, O.T.: Infinite dimensional quadratic forms over algebraic number fields. Proc. Amer. Math. Soc.10, 55?58 (1959)
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1. Obituary;Order;1991-03
2. Subspaces in hermitean spaces of countable dimension. II;Mathematische Zeitschrift;1985-09
3. Quadratic forms and pro 2-groups II: The galois group of the pythagorean closure of a formally real field;Journal of Pure and Applied Algebra;1983-10
4. Subspaces in hermitean spaces of countable dimension;Mathematische Zeitschrift;1983-03
5. Quadratische R�ume unendlicher Dimension und partielle Isomorphismen;Mathematische Zeitschrift;1982-12
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