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- W1994701070 abstract "The edge-bandwidth of a graph is the minimum, over all labelings of the edges with distinct integers, of the maximum difference between labels of two incident edges. We prove that edge-bandwidth is at least as large as bandwidth for every graph, with equality for certain caterpillars. We obtain sharp or nearly sharp bounds on the change in edge-bandwidth under addition, subdivision, or contraction of edges. We compute edge-bandwidth for Kn, Kn,n, caterpillars, and some theta graphs." @default.
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- W1994701070 date "1999-01-01" @default.
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- W1994701070 title "Edge-Bandwidth of Graphs" @default.
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- W1994701070 doi "https://doi.org/10.1137/s0895480197330758" @default.
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