1998
DOI: 10.1016/s0012-365x(97)00172-6
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Some combinatorial constructions for optical orthogonal codes

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Cited by 164 publications
(147 citation statements)
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“…When u = 14, by Lemma B.2 in Supporting Information, there exists a 2-cyclic 3-IGDD of type 2 (14,2) , which is also a 3-SCGDP of type 2 14 with J * (14 × 1 × 2, 3, 1) base blocks. When u = 26, by Lemma B.5 in Supporting Information, there exists a 2-cyclic 3-IGDD of type 2 (26,11) . Fill in the hole with a 3-SCGDP of type 2 11 with J * (11 × 1 × 2, 3, 1) base blocks from Corollary 2.6 to obtain a 3-SCGDP of type 2 26 with J * (26 × 1 × 2, 3, 1) base blocks.…”
Section: The Case Of U ≡ 2 (Mod 6)mentioning
confidence: 99%
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“…When u = 14, by Lemma B.2 in Supporting Information, there exists a 2-cyclic 3-IGDD of type 2 (14,2) , which is also a 3-SCGDP of type 2 14 with J * (14 × 1 × 2, 3, 1) base blocks. When u = 26, by Lemma B.5 in Supporting Information, there exists a 2-cyclic 3-IGDD of type 2 (26,11) . Fill in the hole with a 3-SCGDP of type 2 11 with J * (11 × 1 × 2, 3, 1) base blocks from Corollary 2.6 to obtain a 3-SCGDP of type 2 26 with J * (26 × 1 × 2, 3, 1) base blocks.…”
Section: The Case Of U ≡ 2 (Mod 6)mentioning
confidence: 99%
“…When u = 26, by Lemma B.5 in Supporting Information, there exists a 2-cyclic 3-IGDD of type 2 (26,11) . Take a 3-SCGDP * of type 2 (11,5) with 32 base blocks from Example 5.1.…”
Section: The Case Of U ≡ 2 (Mod 6)mentioning
confidence: 99%
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“…When t ¼ bðv À 1Þ=kðk À 1Þc, the CPðk; 1; vÞ is called optimal. The following results are presented in [23]. It has been showed in [9] that an optimal ðv; 3; 1Þ-OOC exists if and only if v 6 ¼ 6t þ 2 with t 2 or 3 (mod 4).…”
Section: Introductionmentioning
confidence: 99%
“…In [23], the notation CPðk; 1; vÞ denotes a cyclic packing with order v, block size k, and index ¼ 1; each of its block orbits containing v blocks. A convenient way of viewing such a packing is from a difference family perspective.…”
Section: Introductionmentioning
confidence: 99%