Antimagic labeling graphs with a regular dominating subgraph
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文摘
An antimagic labeling of a connected graph with ? edges is an injective assignment of labels from to the edges such that the sums of incident labels are distinct at distinct vertices. Hartsfield and Ringel conjectured that every connected graph other than has an antimagic labeling. Motivated by a result of Barrus for split graphs we prove the conjecture for graphs with a regular dominating subgraph.

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