On quasi-twisted codes and generalized quasi-twisted codes over $$\mathbb {Z}_{4} +u\mathbb {Z}_{4}$$
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Publisher
Springer Science and Business Media LLC
Link
https://link.springer.com/content/pdf/10.1007/s12095-024-00732-z.pdf
Reference19 articles.
1. Aydin, N., Asamov, T., Gulliver, T.A.: Some open problems on quasi-twisted and related code constructions and good quaternary codes. In: Proceeding of International Symposium on Information Theory Nice, pp. 856-860. France (2007)
2. Aydin, N., Cengellenmis, Y., Dertli, A.: On some constacyclic codes over $$\frac{\mathbb{Z} _{4}[u]}{\langle u^{2} -1 \rangle }$$, their $$\mathbb{Z} _{4}$$ images, and new codes. Des. Codes Cryptogr. 86(6), 1249–1255 (2018)
3. Aydin, N., Haliović, A.: A generalization of quasi-twisted codes: multi-twisted codes. Finite Fields Appl. 45, 96–106 (2017)
4. Aydin, N., Siap, I., Ray-Chaudhuri, D.K.: The structure of 1-generator quasi-twisted codes and new linear codes. Des. Codes Cryptogr. 24(3), 313–326 (2001)
5. Bosma, W., Cannon, J.: Handbook of Magma Functions. Univ. of Sydney (1995)
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