Shu Lin (Davis University of California), Juane Li
Fundamentals of Classical and Modern Error-Correcting Codes
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Shu Lin (Davis University of California), Juane Li
Fundamentals of Classical and Modern Error-Correcting Codes
- Gebundenes Buch
Provides comprehensive coverage of block codes and techniques using step-by-step explanations and easy-to-follow mathematics. Including numerous examples and with solutions available online, it is ideal for introductory senior undergraduate and graduate coding courses.
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Provides comprehensive coverage of block codes and techniques using step-by-step explanations and easy-to-follow mathematics. Including numerous examples and with solutions available online, it is ideal for introductory senior undergraduate and graduate coding courses.
Produktdetails
- Produktdetails
- Verlag: Cambridge University Press
- Seitenzahl: 840
- Erscheinungstermin: 9. Dezember 2021
- Englisch
- Abmessung: 195mm x 252mm x 47mm
- Gewicht: 1856g
- ISBN-13: 9781316512623
- ISBN-10: 1316512622
- Artikelnr.: 62124031
- Verlag: Cambridge University Press
- Seitenzahl: 840
- Erscheinungstermin: 9. Dezember 2021
- Englisch
- Abmessung: 195mm x 252mm x 47mm
- Gewicht: 1856g
- ISBN-13: 9781316512623
- ISBN-10: 1316512622
- Artikelnr.: 62124031
Shu Lin is an Adjunct Professor in the Department of Electrical and Computer Engineering at the University of California, Davis, and an IEEE Life Fellow. He has authored and co-authored several books, including LDPC Codes Designs, Constructions, and Unification and Channel Codes: Classical and Modern (Cambridge 2016, 2009).
Preface
Acknowledgments
1. Coding for reliable digital information transmission and storage
2. Some elements of modern algebra and graphs
3. Linear block codes
4.Binary cyclic codes
5. BCH codes
6. Nonbinary BCH codes and Reed-Solomon codes
7. Finite geometries, cyclic finite geometry codes, and majority-logic decoding
8. Reed-Muller codes
9. Some coding techniques
10. Correction of error-bursts and erasures
11. Introduction to low-density parity-check codes
12. Cyclic and quasi-cyclic LDPC codes on finite geometries
13. Partial geometries and their associated QC-LDPC codes
14. Quasi-cyclic LDPC codes based on finite fields
15. Graph-theoretic LDPC codes
16. Collective encoding and soft-decision decoding of cyclic codes of prime lengths in Galois Fourier transform domain
17. Polar codes
Appendices.
Acknowledgments
1. Coding for reliable digital information transmission and storage
2. Some elements of modern algebra and graphs
3. Linear block codes
4.Binary cyclic codes
5. BCH codes
6. Nonbinary BCH codes and Reed-Solomon codes
7. Finite geometries, cyclic finite geometry codes, and majority-logic decoding
8. Reed-Muller codes
9. Some coding techniques
10. Correction of error-bursts and erasures
11. Introduction to low-density parity-check codes
12. Cyclic and quasi-cyclic LDPC codes on finite geometries
13. Partial geometries and their associated QC-LDPC codes
14. Quasi-cyclic LDPC codes based on finite fields
15. Graph-theoretic LDPC codes
16. Collective encoding and soft-decision decoding of cyclic codes of prime lengths in Galois Fourier transform domain
17. Polar codes
Appendices.
Preface
Acknowledgments
1. Coding for reliable digital information transmission and storage
2. Some elements of modern algebra and graphs
3. Linear block codes
4.Binary cyclic codes
5. BCH codes
6. Nonbinary BCH codes and Reed-Solomon codes
7. Finite geometries, cyclic finite geometry codes, and majority-logic decoding
8. Reed-Muller codes
9. Some coding techniques
10. Correction of error-bursts and erasures
11. Introduction to low-density parity-check codes
12. Cyclic and quasi-cyclic LDPC codes on finite geometries
13. Partial geometries and their associated QC-LDPC codes
14. Quasi-cyclic LDPC codes based on finite fields
15. Graph-theoretic LDPC codes
16. Collective encoding and soft-decision decoding of cyclic codes of prime lengths in Galois Fourier transform domain
17. Polar codes
Appendices.
Acknowledgments
1. Coding for reliable digital information transmission and storage
2. Some elements of modern algebra and graphs
3. Linear block codes
4.Binary cyclic codes
5. BCH codes
6. Nonbinary BCH codes and Reed-Solomon codes
7. Finite geometries, cyclic finite geometry codes, and majority-logic decoding
8. Reed-Muller codes
9. Some coding techniques
10. Correction of error-bursts and erasures
11. Introduction to low-density parity-check codes
12. Cyclic and quasi-cyclic LDPC codes on finite geometries
13. Partial geometries and their associated QC-LDPC codes
14. Quasi-cyclic LDPC codes based on finite fields
15. Graph-theoretic LDPC codes
16. Collective encoding and soft-decision decoding of cyclic codes of prime lengths in Galois Fourier transform domain
17. Polar codes
Appendices.