Matches in SemOpenAlex for { <https://semopenalex.org/work/W1552371427> ?p ?o ?g. }
Showing items 1 to 63 of
63
with 100 items per page.
- W1552371427 abstract "An optical orthogonal code, with λ=1 is a family, of size l, of w-sets of integers modulo n in which no difference is repeated. If all the differences modulo n appear then this code coincide with the well known design called difference family and the code is called perfect. It is clear that if l(w−1)w≤n−1<(l+1)(w−1)w then no more w-sets can be added to the code and hence the code is optimal. We give some new constructions for difference families and also constructions of optimal codes which are not difference families." @default.
- W1552371427 created "2016-06-24" @default.
- W1552371427 creator A5062149532 @default.
- W1552371427 creator A5078873548 @default.
- W1552371427 date "1994-01-01" @default.
- W1552371427 modified "2023-09-27" @default.
- W1552371427 title "On constructions for optimal optical orthogonal codes" @default.
- W1552371427 cites W1804825143 @default.
- W1552371427 cites W2014843353 @default.
- W1552371427 cites W2024130166 @default.
- W1552371427 cites W2063273637 @default.
- W1552371427 cites W2099505289 @default.
- W1552371427 doi "https://doi.org/10.1007/3-540-57843-9_13" @default.
- W1552371427 hasPublicationYear "1994" @default.
- W1552371427 type Work @default.
- W1552371427 sameAs 1552371427 @default.
- W1552371427 citedByCount "1" @default.
- W1552371427 crossrefType "book-chapter" @default.
- W1552371427 hasAuthorship W1552371427A5062149532 @default.
- W1552371427 hasAuthorship W1552371427A5078873548 @default.
- W1552371427 hasConcept C114614502 @default.
- W1552371427 hasConcept C118615104 @default.
- W1552371427 hasConcept C177264268 @default.
- W1552371427 hasConcept C199360897 @default.
- W1552371427 hasConcept C2776760102 @default.
- W1552371427 hasConcept C33923547 @default.
- W1552371427 hasConcept C41008148 @default.
- W1552371427 hasConcept C54732982 @default.
- W1552371427 hasConceptScore W1552371427C114614502 @default.
- W1552371427 hasConceptScore W1552371427C118615104 @default.
- W1552371427 hasConceptScore W1552371427C177264268 @default.
- W1552371427 hasConceptScore W1552371427C199360897 @default.
- W1552371427 hasConceptScore W1552371427C2776760102 @default.
- W1552371427 hasConceptScore W1552371427C33923547 @default.
- W1552371427 hasConceptScore W1552371427C41008148 @default.
- W1552371427 hasConceptScore W1552371427C54732982 @default.
- W1552371427 hasLocation W15523714271 @default.
- W1552371427 hasOpenAccess W1552371427 @default.
- W1552371427 hasPrimaryLocation W15523714271 @default.
- W1552371427 hasRelatedWork W1496348523 @default.
- W1552371427 hasRelatedWork W1554098076 @default.
- W1552371427 hasRelatedWork W1593364591 @default.
- W1552371427 hasRelatedWork W1646696905 @default.
- W1552371427 hasRelatedWork W1968175920 @default.
- W1552371427 hasRelatedWork W2016928832 @default.
- W1552371427 hasRelatedWork W2084235719 @default.
- W1552371427 hasRelatedWork W2104558348 @default.
- W1552371427 hasRelatedWork W2121052675 @default.
- W1552371427 hasRelatedWork W2136137499 @default.
- W1552371427 hasRelatedWork W2151626804 @default.
- W1552371427 hasRelatedWork W2401189066 @default.
- W1552371427 hasRelatedWork W2885058392 @default.
- W1552371427 hasRelatedWork W2949337730 @default.
- W1552371427 hasRelatedWork W2951703432 @default.
- W1552371427 hasRelatedWork W2952461085 @default.
- W1552371427 hasRelatedWork W3022210012 @default.
- W1552371427 hasRelatedWork W3092639716 @default.
- W1552371427 hasRelatedWork W3100598789 @default.
- W1552371427 hasRelatedWork W3186432588 @default.
- W1552371427 isParatext "false" @default.
- W1552371427 isRetracted "false" @default.
- W1552371427 magId "1552371427" @default.
- W1552371427 workType "book-chapter" @default.