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Subjects
51-XX Geometry
51Exx Finite geometry and special incidence structures
51E20 Combinatorial structures in finite projective spaces

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Displaying 1 – 15 of 15

Teilmengengraphen und projektive Räume.

Günter Pickert (1985)

Aequationes mathematicae

Ternary linear codes and quadrics.

Yoshida, Yuri, Maruta, Tatsuya (2009)

The Electronic Journal of Combinatorics [electronic only]

Ternary rings of Pappian planes

Libuše Marková (1976)

Sborník prací Přírodovědecké fakulty University Palackého v Olomouci. Matematika

Ternary rings with zero associated to Desarguesian and Pappian planes

Dalibor Klucký (1974)

Czechoslovak Mathematical Journal

Ternary rings with zero associated to translation planes

Dalibor Klucký, Libuše Marková (1973)

Czechoslovak Mathematical Journal

The Coexistence of Elations and Homologies.

Nicholas Krier, Yaqub Jill C.D.S. (1976)

Mathematische Zeitschrift

The fundamental theorem for the projective line over commutative rings. (Short Communication).

B.V. Limaye, N.B. Limaye (1977)

Aequationes mathematicae

The fundamental theorem for the projective line over commutative rings.

B.V. Limaye, N.B. Limaye (1977)

Aequationes mathematicae

The hyperplanes of $DW (5, 2)$ .

Pralle, Harm (2005)

Experimental Mathematics

The Mathieu group $M_{12}$ and its pseudogroup extension $M_{13}$ .

Conway, John H., Elkies, Noam D., Martin, Jeremy L. (2006)

Experimental Mathematics

The minimum rank problem over finite fields.

Grout, Jason (2010)

ELA. The Electronic Journal of Linear Algebra [electronic only]

The nonexistence of certain projective planes of order 15.

Drake, David A., Larson, Jean A. (1992)

Experimental Mathematics

Towards the determination of the regular $n$ -covers of $P G (3, q)$

Martin Oxenham, Rey Casse (2003)

Bollettino dell'Unione Matematica Italiana

A set of lines $S$ of $P G (3, q)$ is said to cover a point $P$ of $P G (3, q)$ $n$ times if there are exactly $n$ lines of $S$ incident with $P$ . An $n$ -cover of $P G (3, q)$ is a set of lines of $P G (3, q)$ which covers each point of $P G (3, q)$ $n$ times. In this paper, the properties and known examples of $n$ -covers...

Transitive Collineation Groups on Affine Planes.

Norman L. Johnson, Michael J. Kallaher (1973/1974)

Mathematische Zeitschrift

Translations and Axial Collineations of Affine Designs.

Vassili C. Mavron, Alan D. Griffiths (1975)

Mathematische Zeitschrift

Currently displaying 1 – 15 of 15

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