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- W2123192622 abstract "A set S ⊆ V is called a q + - set ( q - - set , respectively) if S has at least two vertices and, for every u ∈ S , there exists v ∈ S , v ≠ u such that N + ( u ) ∩ N + ( v ) ≠ ∅ ( N - ( u ) ∩ N - ( v ) ≠ ∅ , respectively). A digraph D is called s-quadrangular if, for every q + -set S , we have | ∪ { N + ( u ) ∩ N + ( v ) : u ≠ v , u , v ∈ S } | ⩾ | S | and, for every q - -set S , we have | ∪ { N - ( u ) ∩ N - ( v ) : u , v ∈ S ) } ⩾ | S | . We conjecture that every strong s -quadrangular digraph has a Hamilton cycle and provide some support for this conjecture." @default.
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- W2123192622 date "2006-12-01" @default.
- W2123192622 modified "2023-09-29" @default.
- W2123192622 title "Hamilton cycles in digraphs of unitary matrices" @default.
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- W2123192622 doi "https://doi.org/10.1016/j.disc.2006.06.010" @default.
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