Title :
A Construction for Constant-Composition Codes
Author_Institution :
Dept. of Math., Southeast Univ., Nanjing
Abstract :
By employing the residue polynomials, we give a construction of constant-composition codes. This construction generalizes the one proposed by Xing (2002). It turns out that when d=3 this construction gives a lower bound of constant-composition codes improving the one by Luo (2003) for some case. Moreover, for d > 3, we give a lower bound on maximal size of constant-composition codes. In particular, our bound for d=5 gives the best possible size of constant-composition codes up to magnitude.
Keywords :
algebraic codes; concatenated codes; geometric codes; orthogonal codes; polynomials; Xing; algebraic geometry codes; concatenated codes; constant-composition codes; residue polynomials; self-orthogonal codes; Block codes; Code standards; Concatenated codes; DNA; Feedback; Geometry; Memoryless systems; Modulation coding; Scholarships; Spread spectrum communication; Algebraic geometry codes; concatenated codes; constant-composition codes; self-orthogonal codes;
Journal_Title :
Information Theory, IEEE Transactions on
DOI :
10.1109/TIT.2008.926380