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A Neighborhood Condition for Graphs to Have Special [a,b]-Factor

A Neighborhood Condition for Graphs to Have Special [a,b]-Factor
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摘要 Let G be a graph of order n, and let a and b be integers, such that 1 ≤ a b. Let H be a subgraph of G with m(≤b) edges, and δ(G) be the minimum degree. We prove that G has a [a,b]-factor containing all edges of H if , , and when a ≤ 2, . Let G be a graph of order n, and let a and b be integers, such that 1 ≤ a b. Let H be a subgraph of G with m(≤b) edges, and δ(G) be the minimum degree. We prove that G has a [a,b]-factor containing all edges of H if , , and when a ≤ 2, .
出处 《Applied Mathematics》 2014年第1期212-215,共4页 应用数学(英文)
关键词 Graph FACTOR [a b]-Factor The Minimum DEGREE NEIGHBORHOOD CONDITION Graph Factor [a b]-Factor The Minimum Degree Neighborhood Condition
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