Some combinational constructions for optical orthogonal codes
Discrete Mathematics
Cyclic Designs with Block Size 4 and Related Optimal Optical Orthogonal Codes
Designs, Codes and Cryptography
Construction for optimal optical orthogonal codes
Discrete Mathematics - Papers on the occasion of the 65th birthday of Alex Rosa
Combinatorial Designs: Constructions and Analysis
Combinatorial Designs: Constructions and Analysis
Some progress on (v, 4, 1) difference families and optical orthogonal codes
Journal of Combinatorial Theory Series A
Constructions for strictly cyclic 3-designs and applications to optimal OOCs with λ=2
Journal of Combinatorial Theory Series A
2-dimensional optical orthogonal codes from singer groups
Discrete Applied Mathematics
Bounds and constructions of optimal (n, 4, 2, 1) optical orthogonal codes
IEEE Transactions on Information Theory
On constructions for optimal two-dimensional optical orthogonal codes
Designs, Codes and Cryptography
Combinatorial constructions for optimal two-dimensional optical orthogonal codes
IEEE Transactions on Information Theory
IEEE Transactions on Information Theory
Optical orthogonal codes: their bounds and new optimal constructions
IEEE Transactions on Information Theory
Constructions for optimal (υ, 4, 1) optical orthogonal codes
IEEE Transactions on Information Theory
Combinatorial constructions of optimal optical orthogonal codes with weight 4
IEEE Transactions on Information Theory
A new class of optimal optical orthogonal codes with weight five
IEEE Transactions on Information Theory
IEEE Transactions on Information Theory
Combinatorial constructions for optimal 2-D optical orthogonal codes with AM-OPPTS property
Designs, Codes and Cryptography
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Let 驴(u 脳 v, k, 驴 a , 驴 c ) denote the largest possible size among all 2-D (u 脳 v, k, 驴 a , 驴 c )-OOCs. In this paper, the exact value of 驴(u 脳 v, k, 驴 a , k 驴 1) for 驴 a = k 驴 1 and k is determined. The case 驴 a = k 驴 1 is a generalization of a result in Yang (Inform Process Lett 40:85---87, 1991) which deals with one dimensional OOCs namely, u = 1.