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PDF Download Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres

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PDF Download Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres

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Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres

Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres


Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres


PDF Download Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres

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Algebraic Curves over a Finite Field (Princeton Series in Applied Mathematics)By J. W.P. Hirschfeld, G. Korchmáros, F. Torres

This book provides an accessible and self-contained introduction to the theory of algebraic curves over a finite field, a subject that has been of fundamental importance to mathematics for many years and that has essential applications in areas such as finite geometry, number theory, error-correcting codes, and cryptology. Unlike other books, this one emphasizes the algebraic geometry rather than the function field approach to algebraic curves.

The authors begin by developing the general theory of curves over any field, highlighting peculiarities occurring for positive characteristic and requiring of the reader only basic knowledge of algebra and geometry. The special properties that a curve over a finite field can have are then discussed. The geometrical theory of linear series is used to find estimates for the number of rational points on a curve, following the theory of Stöhr and Voloch. The approach of Hasse and Weil via zeta functions is explained, and then attention turns to more advanced results: a state-of-the-art introduction to maximal curves over finite fields is provided; a comprehensive account is given of the automorphism group of a curve; and some applications to coding theory and finite geometry are described. The book includes many examples and exercises. It is an indispensable resource for researchers and the ideal textbook for graduate students.

  • Sales Rank: #660396 in Books
  • Brand: Brand: Princeton University Press
  • Published on: 2008-03-23
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.21" h x 1.50" w x 6.14" l, 3.51 pounds
  • Binding: Hardcover
  • 744 pages
Features
  • Used Book in Good Condition

Review
"This book is well-written and I greatly enjoyed reading it. The wealth of information and examples in this book give the reader a firm foundation and develop an intuition for the subject. The authors have used it as a textbook for a two-year course, and it would be a fine introduction to any advanced undergraduate or graduate student wanting to learn this subject."--Thomas Hagedorn, MAA Reviews

From the Back Cover

"Very useful both for research and in the classroom. The main reason to use this book in a classroom is to prepare students for new research in the fields of finite geometries, curves in positive characteristic in a projective space, and curves over a finite field and their applications to coding theory. I think researchers will quote it for a long time."--Edoardo Ballico, University of Trento

"This book is a self-contained guide to the theory of algebraic curves over a finite field, one that leads readers to various recent results in this and related areas. Personally I was attracted by the rich examples explained in this book."--Masaaki Homma, Kanagawa University

About the Author
J.W.P. Hirschfeld is professor emeritus of mathematics at the University of Sussex. His books include "Projective Geometries over Finite Fields". G. Korchmaros is professor of mathematics at the University of Basilicata in Italy. F. Torres is professor of mathematics at the University of Campinas in Brazil.

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