Finite Geometries and Combinatorics

Finite Geometries and Combinatorics

by Clerck, F. de Hirschfeld, J.

Type Book
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This is a collection of 35 articles on covering topics such as finite projective spaces, generalised polygons, strongly regular graphs, diagram geometries and polar spaces.

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Title Statements

  • Full title :Finite Geometries and Combinatorics / edited by F. de Clerck, J. Hirschfeld.

Summary

This is a collection of 35 articles on covering topics such as finite projective spaces, generalised polygons, strongly regular graphs, diagram geometries and polar spaces.

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Edition Statements

  • Publication Date:1993.

Publication Statements

Notes

Title from publishers bibliographic system (viewed 22 Dec 2011).

The Physical Object

  • Description:1 online resource (424 pages)

Edition Identifiers

  • ISBN:9780511526336, 0511526334, 9780521448505, 0521448506, 9781107366879, 1107366879
  • oclc:ocn776974332
  • LC Classification:QA167.2 .F59 1993
  • Dewey Decimal:516/.13

Table of Contents

Cover -- Title -- Copyright -- Contents -- Generalized hexagons and BLT-sets -- 1. Introduction -- 2. Generalized hexagons as group coset geometries -- 3. (q + l)-arcs -- 4. The case q odd -- 5. BLT-sets and generalized hexagons -- References -- Orthogonally divergent spreads of Hermitian curves -- 1. Introduction -- 2. Preliminary results -- 3. Construction of a maximum B-set -- 4. Maximal B-sets of small deficiency -- 5. Automorphism groups of the maximal B-sets -- 6. Concluding remarks -- References.

Lifts of nuclei in finite projective spaces -- 1. Introduction -- 2. Main Results -- References -- Large minimal blocking sets, strong representative systems, and partial unitals -- 1. Introduction -- 2. Small strong representative systems -- 3. Large strong representative systems -- 4. Strong representative systems with deficiency 1 -- 5. Strong representative systems with deficiency 2 -- 6. {l, m, n}-sets in PG(2,q) -- References.

The complement of a geometric hyperplane in a generalized polygon is usually connected -- 1. Generalized polygons -- 2. Examples -- 3. An eigenvalue argument -- 4. Far away from a flag -- 5. The infinite case -- References -- Locally co-Heawood graphs…

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