Item Details

Advances in Coding Theory and Crytography [electronic resource]

editors T. Shaska ... [et al.]
Format
EBook; Book; Online
Published
New Jersey : World Scientific, c2007.
Language
English
Series
Series on Coding Theory and Cryptology
ISBN
9789812707017, 9812707018
Contents
  • The key equation for codes from order domains
  • A Grobner representation for linear codes
  • Arcs, minihypers, and the classification of three-dimensional
  • Griesmer codes
  • Optical orthogonal codes from singer groups
  • Codes over Fp2 and Fp Fp, lattices, and theta functions
  • Goppa codes and Tschirnhausen modules
  • Remarks on s-extremal codes
  • Automorphism groups of generalized Reed-Solomon codes
  • About the code equivalence
  • Permutation decoding for binary self-dual codes from the Graph Qn where n is even
  • The sum-product algorithm on small graphs
  • On the extremal graph theory for directed graphs and its cryptographical applications
  • Fast arithmetic on hyperelliptic curves via continued fraction expansions
  • The number of inequivalent binary self-orthogonal codes of dimension 6.
Description
Mode of access: World wide Web.
Notes
Includes bibliographical references.
Series Statement
Series on coding theory and cryptology ; v. 3
Series on coding theory and cryptology ; 3
Logo for Copyright Not EvaluatedCopyright Not Evaluated
Technical Details
  • Access in Virgo Classic

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    a| The key equation for codes from order domains -- A Grobner representation for linear codes -- Arcs, minihypers, and the classification of three-dimensional -- Griesmer codes -- Optical orthogonal codes from singer groups -- Codes over Fp2 and Fp Fp, lattices, and theta functions -- Goppa codes and Tschirnhausen modules -- Remarks on s-extremal codes -- Automorphism groups of generalized Reed-Solomon codes -- About the code equivalence -- Permutation decoding for binary self-dual codes from the Graph Qn where n is even -- The sum-product algorithm on small graphs -- On the extremal graph theory for directed graphs and its cryptographical applications -- Fast arithmetic on hyperelliptic curves via continued fraction expansions -- The number of inequivalent binary self-orthogonal codes of dimension 6.
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