Algebra for secure and reliable communication modeling : CIMPA Research School and Conference, Algebra for Secure and Reliable Communication Modeling, October 1-13, 2012, Morelia, state of Michoacán, Mexico
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Bibliographic Information
Algebra for secure and reliable communication modeling : CIMPA Research School and Conference, Algebra for Secure and Reliable Communication Modeling, October 1-13, 2012, Morelia, state of Michoacán, Mexico
（Contemporary mathematics, 642）
American Mathematical Society, c2015
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Includes bibliographical references
Description and Table of Contents
Description
This volume contains the proceedings of the CIMPA Research School and Conference on Algebra for Secure and Reliable Communication Modeling, held from October 1-13, 2012, in Morelia, State of Michoacan, Mexico.
The papers cover several aspects of the theory of coding theory and are gathered into three categories: general theory of linear codes, algebraic geometry and coding theory, and constacyclic codes over rings.
The aim of this volume is to fill the gap between the theoretical part of algebraic geometry and the applications to problem solving and computational modeling in engineering, signal processing and information theory. This book is published in cooperation with Real Sociedad Matematica Espanola (RSME).
Table of Contents
Some applications of the Fourier transform in algebraic coding theory by J. A. Wood
A semigroup approach to complete decoding by I. Marquez-Corbella and E. Martinez-Moro
Grobner bases methods in coding theory by C. Carvalho
An introduction to algebraic geometry codes by C. Munuera and W. Olaya-Leon
Evaluation codes and plane valuations by J. I. Farran and C. Galindo
Vector bundles with a view toward coding theory by B. L. De La Rosa Navarro, M. Lahyane, and E. Previato
Algebraic-geometric codes from rational surfaces by B. L. De La Rosa Navarro and M. Lahyane
Equivalence classes and structures of constacyclic codes over finite fields by B. Chen and H. Q. Dinh
On repeated-root constacyclic codes of prime power length over polynomial residue rings by H. Q. Dinh
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