Algebraic and stochastic coding theory

Algebra and Coding Theory

✍ A. Leroy; S. K. Jain 📂 Library 📅 2023 🏛 American Mathematical Society 🌐 English

This volume contains the proceedings of the Virtual Conference on Noncommutative Rings and their Applications VII, in honor of Tariq Rizvi, held from July 5–7, 2021, and the Virtual Conference on Quadratic Forms, Rings and Codes, held on July 8, 2021, both of which were hosted by the Université d'Ar

Algebraic Coding Theory and Applications

📁 Algebraic Coding Theory and Applications

✍ P. G. Farrell (auth.), G. Longo (eds.) 📂 Library 📅 1979 🏛 Springer-Verlag Berlin Heidelberg 🌐 English

Coding theory and algebraic geometry

📁 Coding theory and algebraic geometry

✍ Stichtenoth H., Tsfasman M.A. (eds.) 📂 Library 📅 1992 🌐 English

The workshop "Algebraic Geometry and Coding Theory - 3" organized by the Institute of Information Transmission (Moscow), University of Essen, Equipe Arithmetique et Theorie de Tlnformation de C.N.R.S. (Marseille-Luminy), and Group d'Etude du Codage de Toulon took place in the Centre International de

Coding theory and algebraic geometry

📁 Coding theory and algebraic geometry

✍ Stichtenoth H., Tsfasman M.A. (eds.) 📂 Library 📅 1992 🏛 Springer 🌐 English

Algebraic Coding Theory

📁 Algebraic Coding Theory

✍ Elwyn R Berlekamp 📂 Library 📅 2015 🏛 World Scientific Publishing Co 🌐 English

This is the revised edition of Berlekamp's famous book, "Algebraic Coding Theory", originally published in 1968, wherein he introduced several algorithms which have subsequently dominated engineering practice in this field. One of these is an algorithm for decoding Reed-Solomon and Bose–Chaudhuri–Ho

Algebraic coding theory

📁 Algebraic coding theory

✍ Elwyn R Berlekamp 📂 Library 📅 2015 🏛 World Scientific Publishing Co 🌐 English

This is the revised edition of Berlekamp's famous book, "Algebraic Coding Theory", originally published in 1968, wherein he introduced several algorithms which have subsequently dominated engineering practice in this field. One of these is an algorithm for decoding Reed-Solomon and Bose–Chaudhuri–Ho