Application of $$\mathscr {T}$$-Direct Codes in Multiple-Rate Codes-Reference-Cited by-同舟云学术

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Application of $$\mathscr {T}$$-Direct Codes in Multiple-Rate Codes

Published:2022 Issue: Volume: Page:673-687
ISSN:2194-5357
Container-title:Proceedings of the Seventh International Conference on Mathematics and Computing
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Author:

Kumar Ashwini^ORCID,Raja Durai R. S.^ORCID

Publisher

Springer Singapore

Link

https://link.springer.com/content/pdf/10.1007/978-981-16-6890-6_49

Reference31 articles.

1. Boripan A, Jitman S, Udomkavanich P (2018) Characterization and enumeration of complementary dual abelian codes. J Appl Math Comput 58(1–2):527–544

2. Lempel A, Seroussi G (1980) Factorization of symmetric matrices and trace-orthogonal bases in finite fields. SIAM J Comput 9:758–767

3. Lempel A, Weinberger M (1988) Self-complementary normal bases in finite fields. SIAM J Discret Math 1:193–198

4. Lempel A, Seroussi G (1991) Explicit formulas for self-complementary normal bases in certain finite fields. IEEE Trans Inf Theory 37:1220–1222

5. Carlet C, Guilley S (2016) Complementary dual codes for countermeasures to side-channel attacks. Adv Math Commun 10(1):131–150

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1. Construction of almost self-dual basis from self-dual basis of pn in odd characteristics;5th INTERNATIONAL CONFERENCE ON CURRENT SCENARIO IN PURE AND APPLIED MATHEMATICS (ICCSPAM-2022);2023

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