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  1. The Geometry of Extremal Elements in a Lie Algebra

    Let L be a simple finite-dimensional Lie algebra over an algebraically closed field of characteristic distinct from 2 and from 3. Then L contains an...
    Conference paper 2012
  2. Curvature line parametrized surfaces and orthogonal coordinate systems: discretization with Dupin cyclides

    Cyclidic nets are introduced as discrete analogs of curvature line parametrized surfaces and orthogonal coordinate systems. A 2-dimensional cyclidic...

    Alexander I. Bobenko, Emanuel Huhnen-Venedey in Geometriae Dedicata
    Article 20 September 2011
  3. The Apollonius contact problem and Lie contact geometry

    A simple classification of triples of Lie cycles is given. The class of each triad determines the number of solutions to the associated oriented...

    Robert D. Knight in Journal of Geometry
    Article 01 December 2005
  4. Duality for Curves in Affine Plane Geometry

    The dual of a plane curve in equiaffine geometry is defined as a curve in the space of conics. The image and inverse of this duality are described....

    Jan Dymara in Geometriae Dedicata
    Article 01 February 2000
  5. On the Fundamental Theorems of the Geometries of Symmetric Matrices

    In the present paper the relation between the fundamental theorem of S n (F) and the fundamental theorem of P S n (F)is studied geometrically.

    Wen-Ling Huang in Geometriae Dedicata
    Article 01 December 1999
  6. A Characterization of Twin Buildings by Twin Apartments

    A twin building is a pair of buildings along with a certain ’codistance' between chambers of one building, and chambers of the other. All spherical...

    Peter Abramenko, Mark Ronan in Geometriae Dedicata
    Article 01 November 1998
  7. On the geometry of hyperbolic cycles

    A hyperbolic cycle is a point or an oriented hypersphere of an n -dimensional hyperbolic space. We determine all surjective map**s from the set of...

    R. Höfer in aequationes mathematicae
    Article 01 August 1998
  8. T

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  9. Q

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  10. G

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  11. A

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  12. C

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  13. I

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  14. L

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  15. P

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  16. N

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  17. M

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  18. S

    Michiel Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1995
  19. T

    M. Hazewinkel in Encyclopaedia of Mathematics
    Chapter 1994
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