This book provides a comprehensive explanation of forward error correction, which is a vital part of communication systems. The book is written in such a way to make the subject easy and understandable for the reader. The book starts with a review of linear algebra to provide a basis for the text. The author then goes on to cover linear block codes, syndrome error correction, cyclic codes, Galois fields, BCH codes, Reed Solomon codes, and convolutional codes. Examples are provided throughout the text.
This book provides a comprehensive explanation of forward error correction, which is a vital part of communication systems. The book is written in such a way to make the subject easy and understandable for the reader. The book starts with a review of linear algebra to provide a basis for the text. The author then goes on to cover linear block codes, syndrome error correction, cyclic codes, Galois fields, BCH codes, Reed Solomon codes, and convolutional codes. Examples are provided throughout the text.
Orhan Gazi is an Associate Professor at the Electronic and Communication Engineering Department, Cankaya University. He received his BS, MS and PhD degrees in Electrical and Electronics Engineering from Middle East Technical University, Ankara, Turkey, in 1996, 2001, and 2007 respectively. His research interests are chiefly in signal processing, information theory, and forward error correction. Most recently he has been studying polar channel codes and preparing publications in this area. Prof. Gazi has also authored several books on Signal Processing and Information Theory.
Inhaltsangabe
Introduction.- Review of Linear Algebra.- Linear Block Codes.- Syndrome Error Correction and Some Important Linear Block Codes.- Cyclic Codes.- Galois Fields.- BCH Codes.- Reed Solomon Codes.- Convolutional Codes.- Conclusion.
Introduction.- Review of Linear Algebra.- Linear Block Codes.- Syndrome Error Correction and Some Important Linear Block Codes.- Cyclic Codes.- Galois Fields.- BCH Codes.- Reed Solomon Codes.- Convolutional Codes.- Conclusion.
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