Intersection of arcs and normal rational curves in spaces of odd characteristic

In [2] the author introduced a self-polar double-N(“CD”): this double-N is associated with a pair of very specially related (“-related”) normal rational curves, in that the spaces Hi, of one row of the double-N are chordal to one of the curves while the spaces Ki of the other row are chordal to the other curve. The double-N might be said to be “associated with” the triple consisting of these two curves and the polarizing quadric.

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Some partitions of PG(3,q) into normal rational curves and related topics

Discrete Mathematics ◽

10.1016/s0012-365x(99)00276-9 ◽

1999 ◽

Vol 208-209 ◽

pp. 607-614

Author(s):

Rita Vincenti

Keyword(s):

Rational Curves ◽

Normal Rational Curves

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Osculating subspaces, normal rational curves and generalized strange curves

Bulletin of the Belgian Mathematical Society - Simon Stevin ◽

10.36045/bbms/1102714031 ◽

2001 ◽

Vol 8 (1) ◽

pp. 87-94

Author(s):

E. Ballico ◽

A. Cossidente

Keyword(s):

Rational Curves ◽

Normal Rational Curves

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Nuclei of normal rational curves

Journal of Geometry ◽

10.1007/bf01237480 ◽

2000 ◽

Vol 69 (1-2) ◽

pp. 117-130

Author(s):

Johannes Gmainer ◽

Hans Havlicek

Keyword(s):

Rational Curves ◽

Normal Rational Curves

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Self-polar double-N's defined by certain pairs of normal rational curves

Journal of the Australian Mathematical Society ◽

10.1017/s144678870000478x ◽

1966 ◽

Vol 6 (2) ◽

pp. 210-220 ◽

Cited By ~ 2

Author(s):

P. Kirkpatrick

Keyword(s):

Projective Geometry ◽

Rational Curves ◽

Financial Assistance ◽

Normal Rational Curves

This paper is a sequel to T. G. Room's “Self-polar double configurations in projective geometry, I and II” ([2]). I would like to thank Professor Room for supervising and inspiring my work, and to acknowledge the financial assistance of the C.S.I.R.O.

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