Finite Projective Spaces of Three Dimensions
By (author) J. W. P. Hirschfeld
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Finite Projective Spaces of Three Dimensions by J. W. P. Hirschfeld
Book DescriptionThis self-contained and highly detailed study considers projective spaces of three dimensions over a finite field. It is the second and core volume of a three-volume treatise on finite projective spaces, the first volume being Projective Geometrics Over Finite Fields (OUP, 1979). The present work restricts itself to three dimensions, and considers both topics which are analogous of geometry over the complex numbers and topics that arise out of the modern theory of incidence structures. The book also examines properties of four and five dimensions, fundamental applications to translation planes, simple groups, and coding theory.
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Book DetailsISBN: 9780198535362
(242mm x 160mm x 21mm)
Imprint: Oxford University Press
Publisher: Oxford University Press
Publish Date: 9-Jan-1986
Country of Publication: United Kingdom
Books By Author J. W. P. Hirschfeld
Algebraic Curves Over a Finite Field, Hardback (March 2008)
Presents an introduction to the theory of algebraic curves over a finite field, a subject that has applications in areas such as finite geometry, number theory, error-correcting codes, and cryptology. This book emphasizes the algebraic geometry rather than the function field approach to algebraic curves.
Surveys in Combinatorics, 2001, Paperback (July 2001)
This volume contains the invited talks from the 18th British Combinatorial Conference, held in 2001.
Projective Geometries Over Finite Fields, Hardback (January 1998)
This is a complete reworking of the out-of-print first volume of a three-volume treatise on finite projective spaces. There are numerous articles in journals, but this is the only extended work in the area. It also includes a comprehensive bibliography of more than 3000 items.
Geometry, Combinatorial Designs and Related Structures, Paperback (August 1997)» View all books by J. W. P. Hirschfeld
This volume examines state of the art research in finite geometries and designs.
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