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Abbildungen in ebenen über zweidimensionalen algebren, die den lorentz-minkowski-abstand 1 invariant lassen

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Literatur

  1. W. Benz, On mappings preserving a single Lorentz-Minkowski-distance III. J. of Geometry18, 70–77 (1982).

    Article  MATH  MathSciNet  Google Scholar 

  2. W. Benz, On mappings preserving a single Lorentz-Minkowski-distance in Hjelmslev’s classical plane. Erscheint in Aequationes Math.

  3. B. V. Limaye, N. B. Limaye, The Fundamental Theorem for the Projective Line over Commutative Rings. Aequationes Math.16, 275–281 (1977).

    Article  MATH  MathSciNet  Google Scholar 

  4. P. Rado, Characterization of Semi-Isometries of the Minkowskian Plane over a Field K. Erscheint in J. of Geometry.

  5. H. J. Samaga, Über Abstand 1 erhaltende Abbildungen in Minkowski-Ebenen. Wird veröffentlicht.

  6. H. Schaeffer, Eine Kennzeichnung der Dilatationen endlicher desarguesscher Ebenen der Charakteristik ≠ 2, 3, 5. J. of Geometry

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  1. Math. Seminar der Universität Hamburg, Bundesstraße 55, D-2000, Hamburg 13

    Helmut Von Schaeffer

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  1. Helmut Von Schaeffer
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Von Schaeffer, H. Abbildungen in ebenen über zweidimensionalen algebren, die den lorentz-minkowski-abstand 1 invariant lassen. Abh.Math.Semin.Univ.Hambg. 54, 191–198 (1984). https://doi.org/10.1007/BF02941451

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  • DOI: https://doi.org/10.1007/BF02941451

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