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Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring

Year 2009, Volume: 2 Issue: 2, 34 - 38, 30.10.2009

Marek Jukl Vaclav Snasel

Abstract


Keywords

Klingenberg projective space quadric projective equivalence plural numbers

References

  • [1] Machala, F., Fundamentalsätze der projektiven Geometrie mit Homomorphismus, Rozpravy ČSAV, Řada Mat. Pŕırod. Ved, 90(1980), no. 5, 81pp.
  • [2] Klingenberg, W., Projektive Geometrien mit Homomorphismus, Math. Annalen, 132(1956), 180-200.
  • [3] Jukl, M., Grassmann formula for certain type of modules, Acta UP Olomouc, Mathematica, 34(1995), 69-74.
  • [4] Jukl, M., Inertial law of quadratic forms on modules over plural algebra, Mathematica Bo- hemica, 120(1995), 255-263.
  • [5] McDonald, B.R., Geometric algebra over local rings, Pure and Appl. Math., New York, No. , 1976.

Year 2009, Volume: 2 Issue: 2, 34 - 38, 30.10.2009

Marek Jukl Vaclav Snasel

Abstract

References

  • [1] Machala, F., Fundamentalsätze der projektiven Geometrie mit Homomorphismus, Rozpravy ČSAV, Řada Mat. Pŕırod. Ved, 90(1980), no. 5, 81pp.
  • [2] Klingenberg, W., Projektive Geometrien mit Homomorphismus, Math. Annalen, 132(1956), 180-200.
  • [3] Jukl, M., Grassmann formula for certain type of modules, Acta UP Olomouc, Mathematica, 34(1995), 69-74.
  • [4] Jukl, M., Inertial law of quadratic forms on modules over plural algebra, Mathematica Bo- hemica, 120(1995), 255-263.
  • [5] McDonald, B.R., Geometric algebra over local rings, Pure and Appl. Math., New York, No. , 1976.
There are 5 citations in total.

Details

Primary Language English
Journal Section Research Article
Authors

Marek Jukl

Vaclav Snasel

Publication Date October 30, 2009
Published in Issue Year 2009 Volume: 2 Issue: 2

Cite

APA Jukl, M., & Snasel, V. (2009). Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring. International Electronic Journal of Geometry, 2(2), 34-38.
AMA Jukl M, Snasel V. Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring. Int. Electron. J. Geom. October 2009;2(2):34-38.
Chicago Jukl, Marek, and Vaclav Snasel. “Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring”. International Electronic Journal of Geometry 2, no. 2 (October 2009): 34-38.
EndNote Jukl M, Snasel V (October 1, 2009) Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring. International Electronic Journal of Geometry 2 2 34–38.
IEEE M. Jukl and V. Snasel, “Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring”, Int. Electron. J. Geom., vol. 2, no. 2, pp. 34–38, 2009.
ISNAD Jukl, Marek - Snasel, Vaclav. “Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring”. International Electronic Journal of Geometry 2/2 (October 2009), 34-38.
JAMA Jukl M, Snasel V. Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring. Int. Electron. J. Geom. 2009;2:34–38.
MLA Jukl, Marek and Vaclav Snasel. “Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring”. International Electronic Journal of Geometry, vol. 2, no. 2, 2009, pp. 34-38.
Vancouver Jukl M, Snasel V. Projective Equivalence of Quadrics in Klingenberg Projective Spaces over a Special Local Ring. Int. Electron. J. Geom. 2009;2(2):34-8.