Kurzbeschreibung Written from an engineering standpoint with a focus on practical codes based on their performance and hardware complexit, Matrix Code Design for Dependable Systems emphasizes matrix codes and how they are manipulated. Unlike existing coding theory books, this book does not burden the reader with unnecessary mathematics for polynomial codes. Error correcting codes have been out of the mainstream for several decades and their study has been largely left to mathematicians and theorists. Recently, however, the demands of communication and processing speed as well as storage size and overall reliability requirements have restored the importance of error correcting codes. Matrix Code Design for Dependable Systems fills the large gap in the literature between theoretical and applied treatments.
Aus dem Inhalt Preface.
1. Introduction.
1.1 Faults and Failures.
1.2 Error Models.
1.3 Error Recovery Techniques for Dependable Systems.
1.4 Code Design Process for Dependable Systems.
References.
2. Mathematical Background and Matrix Codes.
2.1 Introduction to Algebra.
2.2 Linear Codes.
2.3 Basic Matrix Codes.
Exercises.
References.
3. Design Techniques for Matrix Codes.
3.1 Minimum-Weight & Equal-Weight-Row Codes.
3.2 Odd-Weight-Column Codes.
3.3 Even-Weight-Row Codes.
3.4 Odd-Weight-Row Codes.
3.5 Rotational Codes.
Exercises.
References.
4. Codes for High-Speed Memories I: Bit Error Control Codes.
