The Weight Distribution for an Extended Family of Reducible Cyclic Codes

DOI10.1007/978-3-319-55589-8_14zbMath1365.94564OpenAlexW2591781490MaRDI QIDQ5739035

Jesús E. Cuén-Ramos, Gerardo Vega

Publication date: 1 June 2017

Published in: Codes, Cryptology and Information Security (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/978-3-319-55589-8_14

zbMATH Keywords

weight distributionGaussian periodscross-correlation functionsreducible cyclic codes

Mathematics Subject Classification ID

Cyclic codes (94B15)

Cites Work

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• Recent progress on weight distributions of cyclic codes over finite fields
• Weight distributions of a class of cyclic codes with arbitrary number of nonzeros in quadratic case
• Three-weight cyclic codes and their weight distributions
• Two-weight cyclic codes constructed as the direct sum of two one-weight cyclic codes
• Uniform cyclotomy
• Some results about the cross-correlation function between two maximal linear sequences
• All two-weight irreducible cyclic codes?
• A critical review and some remarks about one- and two-weight irreducible cyclic codes
• The weight distributions of a class of cyclic codes. II
• Weight distribution of some reducible cyclic codes
• A Family of Six-Weight Reducible Cyclic Codes and their Weight Distribution
• Are<tex>$2$</tex>-Weight Projective Cyclic Codes Irreducible?
• On subfield subcodes of modified Reed-Solomon codes (Corresp.)
• Some two-weight codes with composite parity-check polynomials (Corresp.)
• A note on evaluations of some exponential sums
• The Weight Distribution of Some Irreducible Cyclic Codes
• The Weight Distributions of the Duals of Cyclic Codes With Two Zeros
• The Weight Enumerator of a Class of Cyclic Codes
• Weight Distribution of a Class of Cyclic Codes With Arbitrary Number of Zeros

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