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Some constructions of $l$-Galois LCD codes
Advances in Mathematics of CommunicationsLet \({\mathbb F}_q\) be the finite field with \(q = p^m\) elements. The Galois inner product is a generalization of Hermitian and Euclidean inner products. It's defined as \(a\ast_ l b= \sum\limits_{i=1}^{n}a_ib_i^{p^l},\) where \(0\leq l\leq m-1.\) Similarly, we can define the \(l\)-Galois dual code of \(C\) as \(C^{\bot_l}=\{a\in \mathbb{F}_q^n\vert
Yadav, Shikha +2 more
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IEICE Transactions on Fundamentals of Electronics, Communications and Computer Sciences, 2018
Minjia SHI, Daitao HUANG
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Minjia SHI, Daitao HUANG
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New LCD MDS Codes of Non-Reed-Solomon Type
IEEE Transactions on Information Theory, 2021Wu Yansheng, Jong Yoon Hyun, Yoonjin Lee
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LCD and ACD codes over a noncommutative non-unital ring with four elements
Cryptography and Communications, 2021Minjia Shi, Shitao Li, Jon-Lark Kim
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Construction methods for Galois LCD codes over finite fields
Journal of Applied Mathematics and Computing, 2023Gyanendra Kumar Verma +2 more
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Constructions of LCD subspace codes
The dual code of a code C is the orthogonal complement of C under the standard inner product (· , ·). Linear codes with complementary duals, or LCD codes, are linear codes whose intersection with their duals are trivial. LCD codes were introduced by Massey in [5] and have been widely applied in information protection, electronics and cryptography.Crnković, Dean, Švob, Andrea
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Binary LCD Codes and Self-Orthogonal Codes via Simplicial Complexes
IEEE Communications Letters, 2020Wu Yansheng, Yoonjin Lee
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An overview on skew constacyclic codes and their subclass of LCD codes
Advances in Mathematics of Communications, 2021Boucher Delphine
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Linear Codes Over $\mathbb F_q$ Are Equivalent to LCD Codes for $q>3$
IEEE Transactions on Information Theory, 2018Claude Carlet +2 more
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The combinatorics of LCD codes: linear programming bound and orthogonal matrices
International Journal of Information and Coding Theory, 2017Buket Özkaya, Lin Sok, Patrick Solé
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