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ALGEBRAIC CODING THEORY (REV ED)

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  • 502pages
  • 18 heures de lecture

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The revised edition of this influential work introduces key algorithms that have shaped engineering practices in coding theory, notably the Berlekamp-Massey Algorithm for decoding Reed-Solomon and BCH codes. It also details the Berlekamp algorithm for polynomial factoring over finite fields, which influenced symbolic manipulation systems. Additionally, the book presents advancements in arithmetic operations within finite fields and introduces a new class of Lee metric codes, alongside significant findings on the information symbols in long binary BCH codes.

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ALGEBRAIC CODING THEORY (REV ED), Elwyn R Berlekamp

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Année de publication
2015
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