Coding Theory, Paperback by Lint, J. H. Van, Brand New, Free shipping in the US

$ 24.52

Type: Textbook Format: Trade Paperback Publisher: Springer Berlin / Heidelberg Item Weight: 16 Oz Publication Year: 1973 Subject Area: Mathematics Publication Name: Coding Theory Subject: Applied ISBN: 9783540063636 Book Title: Coding Theory Number of Pages: X, 142 Pages Series: Lecture Notes in Mathematics Ser. Language: English Author: J. H. Van Lint

Description

Coding Theory, Paperback by Lint, J. H. Van, Brand New, Free shipping in the US. The students who took the course were mathematics seniors and graduate students. Therefore a thorough knowledge of algebra. After introducing coding theory and linear codes these notes concern topics mostly from algebraic coding theory. Coding Theory, Paperback by Lint, J. H. Van, ISBN 3540063633, ISBN-13 9783540063636, Brand New, Free shipping in the US These lecture notes are the contents of a two-term course given by me during the 1 academic year as Morgan Ward visiting professor at the California Institute of Technology. The students who took the course were mathematics seniors and graduate students. Therefore a thorough knowledge of algebra. (a. o. linear algebra, theory of finite fields, characters of abelian groups) and also probability theory were assumed. After introducing coding theory and linear codes these notes concern topics mostly from algebraic coding theory. The practical side of the subject, e. g. circuitry, is not included. Some topics which one would like to include 1n a course for students of mathematics such as bounds on the information rate of codes and many connections between combinatorial mathematics and coding theory could not be treated due to lack of time. For an extension of the course into a third term these two topics would have been chosen. Although the material for this course came from many sources there are three which contributed heavily and which were used as suggested reading material for the students. These are W. W. Peterson's Error-Correcting Codes «(15]), E. R. Berlekamp's Algebraic Coding Theory «(5]) and several of the AFCRL-reports by E. F. Assmus, H. F. Mattson and R. Turyn ([2], (3), [4] a. o. ). For several fruitful discussions I would like to thank R. J. McEliece.