Ovals in Figueroa planes

Author:

Cherowitzo William E.

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference5 articles.

1. BROWN, J. M. N.: On constructing finite projective planes from groups. Ars combinatoria16 (1983), 61?85.

2. DEMPWOLFF, U.: A note on the Figueroa planes. Arch. Math. (Basel)43 (1984), 285?288.

3. FIGUEROA, R.: A Family of Not (V, 1)-Transitive Projective Planes of Orderq 3,q ? 1 (mod 3) andq > 2. Math. Z.181 (1982), 471?479.

4. GRUNDHÖFER, T.: A Synthetic Construction of the Figueroa Planes. J. Geom.26 (1986), 191?201.

5. HERING, Ch. and SCHAEFFER, H.-J.: On the new projective planes of R. Figueroa. In: Combinatorial Theory, Proc. SchloßRauischholzhausen 1982, ed. D. Jungnickel and K. Vedder, pp. 187?190, Berlin-Heidelberg-New York, 1982.

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1. Fano subplanes in finite Figueroa planes;Journal of Geometry;2010-12

2. Irreducible collineation groups with two orbits forming an oval;Journal of Combinatorial Theory, Series A;2007-11

3. Intransitive collineation groups of ovals fixing a triangle;Journal of Combinatorial Theory, Series A;2003-05

4. Ovals in infinite Figueroa planes;Journal of Geometry;1992-03

5. Metodi di teoria dei gruppi nello studio delle ovali dei piani proiettivi finiti;Rendiconti del Seminario Matematico e Fisico di Milano;1990-12

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