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- W112936013 abstract "A well-known theorem of Entringer and Schmeichel asserts that a balanced bipartite graph of order (2n) obtained from the complete balanced bipartite (K_{n,n}) by removing at most (n-2) edges, is bipancyclic. We prove an analogous result for balanced tripartite graphs: If (G) is a balanced tripartite graph of order (3n) and size at least (3n^2-2n+2), then (G) contains cycles of all lengths." @default.
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- W112936013 date "2009-01-01" @default.
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- W112936013 title "Edge condition for hamiltonicity in balanced tripartite graphs" @default.
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- W112936013 doi "https://doi.org/10.7494/opmath.2009.29.4.337" @default.
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