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Journal of Algebra and Its Applications
The concept of symbol-pair coding stems from the observation that in many practical communication and storage systems, errors do not always occur as isolated corruptions of single symbols. Instead, they often appear in bursts or clusters, affecting consecutive symbols.
Hai Q. Dinh, Hieu V. Ha
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The concept of symbol-pair coding stems from the observation that in many practical communication and storage systems, errors do not always occur as isolated corruptions of single symbols. Instead, they often appear in bursts or clusters, affecting consecutive symbols.
Hai Q. Dinh, Hieu V. Ha
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Improvement on Minimum Distance of Symbol-Pair Codes
2017Symbol-pair codes were first introduced by Cassuto and Blaum (2010). The minimum pair distance of a code is a criterion that characterises the error correcting capability of the code with respect to pair errors. The codes that achieve the optimal minimum pair distance (for given codeword length, code book size and alphabet) are called Maximum Distance ...
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2020
Let \(\mathcal {R}=\mathbb {F}_{p^m}+ u\mathbb {F}_{p^m}, u^2=0 \), be the finite commutative chain ring with unity, where p is a prime number, m is a positive integer and \(\mathbb {F}_{p^m}\) is the finite field with \(p^m\) elements. In this work, we give a simple and short proof of classification of all \( \gamma \)-constacyclic codes of length \(p^
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Let \(\mathcal {R}=\mathbb {F}_{p^m}+ u\mathbb {F}_{p^m}, u^2=0 \), be the finite commutative chain ring with unity, where p is a prime number, m is a positive integer and \(\mathbb {F}_{p^m}\) is the finite field with \(p^m\) elements. In this work, we give a simple and short proof of classification of all \( \gamma \)-constacyclic codes of length \(p^
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MDS symbol-pair codes from repeated-root cyclic codes
Designs, Codes, and Cryptography, 2021Jinquan Luo
exaly
Symbol-pair distance distribution of a class of constacyclic codes and application in quantum codes
2018Dinh, Hai Q, Nguyen, Bac T
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Applicable Algebra in Engineering, Communications and Computing, 2022
Pramod Kumar Kewat +2 more
exaly
Pramod Kumar Kewat +2 more
exaly

