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Beweis des Krullschen Durchschnittsatzes für den Wittring

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Inventiones mathematicae Aims and scope

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Literatur

  1. Knebusch, M.: Grothendieck-und Wittringe von nichtausgearteten symmetrischen Bilinearformen. Sitz.ber.Heidelberg. Akad. der Wiss. 1969/70, 93–157.

  2. Lorenz, F.: Quadratische Formen über Körpern. Lecture Notes in Math.130 Berlin-Heidelberg-New York: Springer 1970.

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  3. Pfister, A.: Multiplikative quadratische Formen. Arch. Math.16, 363–370 (1965).

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  4. —: Quadratische Formen in beliebigen Körpern. Inventiones math.1, 116–132 (1966).

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  5. Scharlau, W.: Quadratic forms. Queen's Papers on Pure and Applied Mathematics22, Kingston, Ontario 1969.

  6. Witt, E.: Theorie der quadratischen Formen in beliebigen Körpern. J. reine angew. Math.176, 31–44 (1937).

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Authors and Affiliations

  1. Mathematisches Institut der Universität, Saarstr. 21, Postfach 3980, BRD-6500, Mainz, Deutschland

    Jón Kristinn Arason &  Albrecht Pfister

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  1. Jón Kristinn Arason
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  2. Albrecht Pfister
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Arason, J.K., Pfister, A. Beweis des Krullschen Durchschnittsatzes für den Wittring. Invent Math 12, 173–176 (1971). https://doi.org/10.1007/BF01404657

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  • DOI: https://doi.org/10.1007/BF01404657

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