A characterisation of spreads ovally-derived from Desarguesian spreads

Author:

Jha V.,Johnson N. L.

Publisher

Springer Science and Business Media LLC

Subject

Computational Mathematics,Discrete Mathematics and Combinatorics

Reference7 articles.

1. E. Assmus, andJ. D. Key: Translation planes and derivation sets,J. Geometry 37 (1990), 3?16.

2. R. H. F. Denniston: Some non-Desarguesian translation ovals,Ars Combinatoria 7 (1979), 221?222.

3. D. A. Foulser: A generalisation of André's systems,Math. Zeitschr. 100 (1967), 380?395.

4. J. W. P. Hirschfeld:Projective Geometries over Finite Fields, Oxford University Press, Oxford, 1979.

5. V. Jha, andN. L. Johnson: On the ubiquity of translation ovals in generalised André planes,Annals Discrete Math. 52 (1992), 279?296.

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1. Constructions of unitals in Desarguesian planes;Discrete Mathematics;2010-11

2. A survey of cone representations;Journal of Statistical Planning and Inference;1998-09

3. Pencils of translation ovals in translation planes;Geometriae Dedicata;1994-06

4. Laguerre planes of even order and translation ovals;Geometriae Dedicata;1994-06

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