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Lineare Kongruenzen, die aus freien zyklischen Moduln halbeinfacher Algebren bestehen

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Literaturverzeichnis

  1. R. Baer, Partitionen abelscher Gruppen. Arch. Math.14, 73–83 (1963).

    Google Scholar 

  2. R. H. Bruck andR. C. Bose, Linear representations of projective spaces. J. Algebra4, 117–172 (1966).

    Google Scholar 

  3. W.Burau, Mehrdimensionale projektive und höhere Geometrie. Berlin 1961.

  4. J. W.Freeman, A representation of the Baer subplanes ofPG(2q 2) inPG(5,q) and properties of a regular spread ofPG(5,q). Proceedings of the international conference on projective planes, pp. 91–97. Washington State University Press 1973.

  5. A. Herzer, Charakterisierung regulärer Faserungen durch Schließungssätze. Arch. Math.25, 662–672 (1974).

    Google Scholar 

  6. B.Huppert, Endliche Gruppen I. Berlin-Heidelberg-New York 1967.

  7. G.Pickert, Projektive Ebenen. Berlin-Göttingen-Heidelberg 1955.

  8. I. R.Schafarewitsch, Grundzüge der algebraischen Geometrie. Berlin 1972.

  9. B. L.Van Der Waerden, Einführung in die algebraische Geometrie, 2. Aufl. Berlin-Heidelberg-New York 1973.

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  1. A. Herzer

    Present address: Fachbereich Mathematik der Johannes Gutenberg-Universität, D-6500, Mainz, Bundesrepublik Deutschland

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    1. A. Herzer
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    Herzer, A. Lineare Kongruenzen, die aus freien zyklischen Moduln halbeinfacher Algebren bestehen. Arch. Math 30, 14–26 (1978). https://doi.org/10.1007/BF01226015

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