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Introduction to Coding Theory de Jurgen Bierbrauer

Introduction to Coding Theory: Discrete Mathematics and Its Applications

Autor Jurgen Bierbrauer
en Limba Engleză Hardback – 10 oct 2016
This book is designed to be usable as a textbook for an undergraduate course or for an advanced graduate course in coding theory as well as a reference for researchers in discrete mathematics, engineering and theoretical computer science. This second edition has three parts: an elementary introduction to coding, theory and applications of codes, and algebraic curves. The latter part presents a brief introduction to the theory of algebraic curves and its most important applications to coding theory.
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Specificații

ISBN-13: 9781482299809
ISBN-10: 1482299801
Pagini: 538
Ilustrații: 20
Dimensiuni: 156 x 234 x 35 mm
Greutate: 0.9 kg
Ediția:Revised
Editura: CRC Press
Colecția Chapman and Hall/CRC
Seria Discrete Mathematics and Its Applications

Cuprins

An Elementary Introduction to Coding. The Concept of Coding. Binary Linear Codes. General Linear Codes. Reed-Solomon Codes. Recursive Construction I. Universal Hashing. Designs and the Binary Golay Code. Shannon Entropy. Asymptotic Results. 3-Dimensional Codes, Projective Planes. Summary and Outlook. The Theory of Codes and Their Applications. Subfield Codes and Trace Codes. Cyclic Codes. Recursive Constructions, Covering Radius. OA in Statistics and Computer Science. The Geometric Description of Codes. Additive Codes. Algebraic Curves. Introduction. Applications to Coding Theory.

Descriere

This book is designed to be usable as a textbook for an undergraduate course or for an advanced graduate course in coding theory as well as a reference for researchers in discrete mathematics, engineering and theoretical computer science. This second edition has three parts: an elementary introduction to coding, theory and applications of codes, and algebraic curves. The latter part presents a brief introduction to the theory of algebraic curves and its most important applications to coding theory.