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作 者:Li-qiong XU
机构地区:[1]School of Sciences,Jimei University
出 处:《Acta Mathematicae Applicatae Sinica》2013年第4期823-828,共6页应用数学学报(英文版)
基 金:Supported by the National Natural Science Foundation of China(No.11171134);the Fujian Province Science Foundation(No.2013J01014,2011J01015,2007F3070)
摘 要:An edge e of a k-connected graph G is said to be a removable edge if G O e is still k-connected, where G O e denotes the graph obtained from G by the following way: deleting e to get G - e, and for any end vertex of e with degree k - 1 in G - e, say x, deleting x, and then adding edges between any pair of non-adjacent vertices in NG-e (x). The existence of removable edges of k-connected graphs and some properties of k-connected graphs have been investigated. In the present paper, we investigate the distribution of removable edges on a spanning tree of a k-connected graph (k ≥ 4).An edge e of a k-connected graph G is said to be a removable edge if G O e is still k-connected, where G O e denotes the graph obtained from G by the following way: deleting e to get G - e, and for any end vertex of e with degree k - 1 in G - e, say x, deleting x, and then adding edges between any pair of non-adjacent vertices in NG-e (x). The existence of removable edges of k-connected graphs and some properties of k-connected graphs have been investigated. In the present paper, we investigate the distribution of removable edges on a spanning tree of a k-connected graph (k ≥ 4).
关 键 词:k-connected graph removable edge edge-vertex-cut fragments
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