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- Lovász_number abstract "In graph theory, the Lovász number of a graph is a real number that is an upper bound on the Shannon capacity of the graph. It is also known as Lovász theta function and is commonly denoted by ϑ(G). This quantity was first introduced by László Lovász in his 1979 paper On the Shannon Capacity of a Graph.".
- Lovász_number wikiPageID "28111101".
- Lovász_number wikiPageRevisionID "605227584".
- Lovász_number title "Lovász Number".
- Lovász_number title "Sandwich Theorem".
- Lovász_number title "Shannon Capacity".
- Lovász_number urlname "LovaszNumber".
- Lovász_number urlname "SandwichTheorem".
- Lovász_number urlname "ShannonCapacity".
- Lovász_number subject Category:Graph_invariants.
- Lovász_number subject Category:Information_theory.
- Lovász_number comment "In graph theory, the Lovász number of a graph is a real number that is an upper bound on the Shannon capacity of the graph. It is also known as Lovász theta function and is commonly denoted by ϑ(G). This quantity was first introduced by László Lovász in his 1979 paper On the Shannon Capacity of a Graph.".
- Lovász_number label "Lovász number".
- Lovász_number sameAs Lov%C3%A1sz_number.
- Lovász_number sameAs Q6692699.
- Lovász_number sameAs Q6692699.
- Lovász_number wasDerivedFrom Lovász_number?oldid=605227584.