Equivalence of Quasi-cyclic Codes over Finite Fields
Kenza Guenda, T. Aaron Gulliver

TL;DR
This paper investigates the equivalence problem for quasi-cyclic codes over finite fields and uses the findings to construct isodual quasi-cyclic codes, contributing to coding theory.
Contribution
It introduces new methods to determine code equivalence and constructs isodual quasi-cyclic codes, advancing understanding of code symmetries.
Findings
Established criteria for code equivalence over finite fields
Constructed new classes of isodual quasi-cyclic codes
Enhanced methods for analyzing code symmetries
Abstract
This paper considers the equivalence problem for quasi-cyclic codes over finite fields. The results obtained are used to construct isodual quasi-cyclic codes.
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Taxonomy
TopicsCoding theory and cryptography · Finite Group Theory Research · graph theory and CDMA systems
