The novel algebraic structure for the cyclic codes, Cyclic Multiplicative Groups (CMGs) over polynomial ring, is proposed in this paper.
Dec 16, 2007 · The novel algebraic structure for the cyclic codes, Cyclic Multiplicative Groups (CMGs) over polynomial ring, is proposed in this paper.
The novel algebraic structure for the cyclic codes, Cyclic. Multiplicative Groups (CMGs) over polynomial ring, is proposed in this paper. According to this ...
The novel algebraic structure for the cyclic codes, Cyclic Multiplicative Groups (CMGs) over polynomial ring, is proposed in this paper.
The novel algebraic structure for the cyclic codes, Cyclic Multiplicative Groups (CMGs) over polynomial ring, is proposed in this paper.
In this paper we initiate the study of cyclic algebraic geometry codes. We give conditions to construct cyclic algebraic geometry codes in the context of ...
We shall describe the structure of quaternary conjucyclic codes by showing that they are directly related to cyclic codes of even length over the binary field.
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The algebraic structure of cyclic codes was determined in 2014. In this paper we determine the algebraic structure of cyclic codes ,where is an odd prime.
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In this paper, we aim to analyze the algebraic structure of repeated-root quasi-cyclic codes of length $p^{k}{n}\ell$ and index $\ell$ over the finite field ...
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Cyclic codes are a subclass of the class of linear codes obtained by imposing an additional strong structural requirement on the codes.