Finite Generalized Quadrangles [electronic resource] : Second Edition / Stanley E. Payne, Joseph A. Thas

By: Payne, Stanley E [author.]Contributor(s): Payne, Stanley E [author.] | Thas, Joseph A [author.]Material type: TextTextSeries: EMS Series of Lectures in Mathematics (ELM)Publisher: Zuerich, Switzerland : European Mathematical Society Publishing House, 2009Description: 1 online resource (299 pages)Content type: text Media type: computer Carrier type: online resourceISBN: 9783037195666Subject(s): Combinatorics & graph theory | Combinatorics | GeometryOther classification: 05-xx | 51-xx Online resources: Click here to access online | cover image Summary: Generalized quadrangles (GQ) were formally introduced by J. Tits in 1959 in order to describe geometric properties of simple groups of Lie type of rank 2. After its appearance in 1984, Finite Generalized Quadrangles (FGQ) quickly became the standard reference for finite GQ. It presents the whole story of the subject from the very beginning in a book of modest length. This second edition is essentially a reprint of the first edition. It is a careful rendering into LaTeX of the original, along with an appendix that introduces major new results pertaining to GQ, especially in those areas in which the authors of this work have made a contribution. The first edition has been out of print for many years, and the new edition makes again available this classical reference in the rapidly increasing field of finite geometries.
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Generalized quadrangles (GQ) were formally introduced by J. Tits in 1959 in order to describe geometric properties of simple groups of Lie type of rank 2. After its appearance in 1984, Finite Generalized Quadrangles (FGQ) quickly became the standard reference for finite GQ. It presents the whole story of the subject from the very beginning in a book of modest length. This second edition is essentially a reprint of the first edition. It is a careful rendering into LaTeX of the original, along with an appendix that introduces major new results pertaining to GQ, especially in those areas in which the authors of this work have made a contribution. The first edition has been out of print for many years, and the new edition makes again available this classical reference in the rapidly increasing field of finite geometries.

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