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Endomorphismen von ebenen Viergeweben (Beitrag zu einem Problem von J. Aczél)

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Literaturverzeichnis

  1. Aczél, J., Collineations on Three and on Four Lines of Projective Pl\(\underset{\raise0.3em\hbox{$\smash{\scriptscriptstyle\cdot}$}}{a}\)nes over Fields, Mathematica (Cluj)8 (31), 7–13 (1966).

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  2. Aczél, J. undBenz, W.,Kollineationen auf Drei- und Vierecken in der Desarguesschen projektiven Ebene und Äquivalenz der Dreiecksnomogramme und der Dreigewebe von Loops mit der Isotopie-Isomorphie Eigenschaft, Aequationes Math. (erscheint demnächst).

  3. Havel, V.,On Collineations on Three and on Four Lines in a projective plane, Aequationes Math. (erscheint demnächst).

  4. Artzy, R.,Eigenschaften von ebenen Viergeweben allgemeiner Lage, Math. Ann.126 (1953), 336–342.

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  5. Hall, M., TheTheory of Groups (New York 1959).

  6. Pickert, G.,Projektive Ebenen (Berlin—Göttingen—Heidelberg 1955).

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  1. Technische Universität Brno, Brno, Czechoslovakia

    Václav Havel

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  1. Václav Havel
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Havel, V. Endomorphismen von ebenen Viergeweben (Beitrag zu einem Problem von J. Aczél). Aeq. Math. 4, 287–290 (1970). https://doi.org/10.1007/BF01844157

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  • DOI: https://doi.org/10.1007/BF01844157

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