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The valuations of the near polygon G $_{n}$ .

De Bruyn, Bart (2009)

The Electronic Journal of Combinatorics [electronic only]

The Veldkamp space of two-qubits.

Saniga, Metod, Planat, Michel, Pracna, Petr, Havlicek, Hans (2007)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

The weight distribution of the functional codes defined by forms of degree 2 on Hermitian surfaces

Frédéric A. B. Edoukou (2009)

Journal de Théorie des Nombres de Bordeaux

We study the functional codes $C_{2} (X)$ defined on a projective algebraic variety $X$ , in the case where $X \subset ℙ^{3} (𝔽_{q})$ is a non-degenerate Hermitian surface. We first give some bounds for $# X_{Z (𝒬)} (𝔽_{q})$ , which are better than the ones known. We compute the number of codewords reaching the second weight. We also estimate the third weight, show the geometrical structure of the codewords reaching this third weight and compute their number. The paper ends with a conjecture on the fourth weight and the fifth weight of the code $C_{2} (X)$ .

Three amalgams of A_5

Panagiotis Papadopoulos (1999)

Δελτίο της Ελληνικής Μαθηματικής Εταιρίας

Time series with random parameters [Abstract of thesis]

Alena Koubková (1988)

Commentationes Mathematicae Universitatis Carolinae

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...