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Keywords:
$G$-space; equivariant map; pseudo-Euclidean geometry
$G$-space; equivariant map; pseudo-Euclidean geometry
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References:
[1] J. Aczél, S. Gołąb: Functionalgleichungen der Theorie der geometrischen Objekte. Panstwowe Wydawnietvo Naukove, Warszawa, 1960. MR 0133763
[2] L. Bieszk, E. Stasiak: Sur deux formes équivalents de la notion de $(r,s)$-orientation de la géométrie de Klein. Publ. Math. Debrecen 35 (1988), 43–50. MR 0971951
[3] E. Kasparek: The homomorphisms of the pseudo-orthogonal group of index one into an abelian group. Demonstratio Math. 22 (1989), 763–771. MR 1041913
[4] M. Kucharzewski: Über die Grundlagen der Kleinschen Geometrie. Period. Math. Hungar. 8 (1977), 83–89. MR 0493695 | Zbl 0335.50001
[5] A. Misiak, E. Stasiak: Equivariant maps between certain $G$-spaces with $G=O\left( n-1,1\right)$. Math. Bohem. 126 (2001), 555–560. MR 1970258
[6] E. Stasiak: O pewnym działaniu grupy pseudoortogonalnej o indeksie jeden $O\left( n,1,\mathbb{R}\right) $ na sferze $S^{n-2}$. Prace Naukowe P.S. 485 (1993).
[7] E. Stasiak: Scalar concomitants of a system of vectors in pseudo-Euclidean geometry of index 1. Publ. Math. Debrecen 57 (2000), 55–69. MR 1771671 | Zbl 0966.53012
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