A Direct Construction of Type-II Z Complementary Code Set with Arbitrarily Large Codes
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In this paper, we propose a construction of type-II Z-complementary code set (ZCCS), using a multi-variable function with Hamiltonian paths and disjoint vertices. For a type-I (K,M,Z,N)-ZCCS, K is bounded by K ≤ M ⌊N/Z⌋. However, the proposed type-II ZCCS provides K = M(N-Z+1). The proposed type-II ZCCS provides a larger number of codes compared to that of type-I ZCCS. Further, the proposed construction can generate the Kernel of complete complementary code (CCC) as (p,p,p)-CCC, for any integral value of p≥2.
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