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    Please use this identifier to cite or link to this item: https://irlib.pccu.edu.tw/handle/987654321/16962


    Title: The lower and upper forcing geodetic numbers of block–cactus graphs
    Authors: 王福星
    Yue-Li Wang
    Jou-Ming Chang
    Contributors: 資管系
    Keywords: Graph theory
    Geodetic set
    Block–cactus graphs
    Forcing geodetic number
    Date: 2006-11
    Issue Date: 2010-09-23 15:00:35 (UTC+8)
    Abstract: A vertex set D in graph G is called a geodetic set if all vertices of G are lying on some shortest u–v path of G, where u, v D. The geodetic number of a graph G is the minimum cardinality among all geodetic sets. A subset S of a geodetic set D is called a forcing subset of D if D is the unique geodetic set containing S. The forcing geodetic number of D is the minimum cardinality of a forcing subset of D, and the lower and the upper forcing geodetic numbers of a graph G are the minimum and the maximum forcing geodetic numbers, respectively, among all minimum geodetic sets of G. In this paper, we find out the lower and the upper forcing geodetic numbers of block–cactus graphs.
    Relation: European Journal of Operational Research V.175 N.1 P.238-245
    Appears in Collections:[Department of Information Management & Graduate Institute of Information Management] periodical articles

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