Decoding of cyclic codes over the ring $$F_2+uF_2+u^2F_2$$
Author:
Funder
Malayer University
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,Computational Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s40314-021-01487-6.pdf
Reference14 articles.
1. Byrne E, Greferath M, Pernas J, Zumbrägel J (2012) Algebraic decoding of negacyclic codes over $$Z_4$$. Des Codes Cryptogr 66:3–16
2. Calderbank AR, Sloane NJA (1995) Modular and p-adic cyclic codes. Des Codes Cryptogr 6:21–35
3. Dinh HQ, López-Permouth SR (2004) Cyclic and negacyclic codes over finite chain rings. IEEE Trans Inf Theory 50:1728–1744
4. Greferath M, Schmidt ES (1999) Gray isometries for finite chain rings and a nonlinear ternary $$(36, 3^12, 15)$$ code. IEEE Trans Inf Theory 45(7):2522–2524
5. Hammons AR, Kumar PV, Calderbank AR, Sloane NJA, Solé P (1994) The $$Z_4$$-linearity of kerdock, preparata, goethals and related codes. IEEE Trans Inf Theory 40:301–319
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