Fr. 123.00

Generalized Polygons

English · Paperback / Softback

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Description

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Generalized Polygons is the first book to cover, in a coherent manner, the theory of polygons from scratch. In particular, it fills elementary gaps in the literature and gives an up-to-date account of current research in this area, including most proofs, which are often unified and streamlined in comparison to the versions generally known. Generalized Polygons will be welcomed both by the student seeking an introduction to the subject as well as the researcher who will value the work as a reference. In particular, it will be of great value for specialists working in the field of generalized polygons (which are, incidentally, the rank 2 Tits-buildings) or in fields directly related to Tits-buildings, incidence geometry and finite geometry. The approach taken in the book is of geometric nature, but algebraic results are included and proven (in a geometric way!). A noteworthy feature is that the book unifies and generalizes notions, definitions and results that exist for quadrangles, hexagons, octagons - in the literature very often considered separately - to polygons. Many alternative viewpoints given in the book heighten the sense of beauty of the subject and help to provide further insight into the matter.

List of contents

Basic Concepts and Results.- Classical Polygons.- Coordinatization and Further Examples.- Homomorphisms and Automorphism Groups.- The Moufang Condition.- Characterizations.- Ovoids, Spreads and Self-Dual Polygons.- Projectivities and Projective Embeddings.- Topological Polygons.

About the author










Hendrik Van Maldeghem is a Professor of Mathematics at the Ghent University.

Product details

Authors Hendrik Van Maldeghem, Hendrik Van Maldeghem
Publisher Springer, Basel
 
Languages English
Product format Paperback / Softback
Released 01.01.2012
 
EAN 9783034802703
ISBN 978-3-0-3480270-3
No. of pages 502
Dimensions 163 mm x 29 mm x 233 mm
Weight 766 g
Illustrations XV, 502 p.
Series Progress in Nonlinear Differential Equations and Their Applications
Modern Birkhäuser Classics
Modern Birkhäuser Classics
Subject Natural sciences, medicine, IT, technology > Mathematics > Geometry

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