JOURNAL OF SHANDONG UNIVERSITY(NATURAL SCIENCE) ›› 2015, Vol. 50 ›› Issue (02): 27-31.doi: 10.6040/j.issn.1671-9352.0.2014.146
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WANG Wan-yu
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[1] KRIVELEVICH M, YUSTER R. The Rainbow connection of a graph is (at most) reciprocal to its minimum degree[J]. J Graph Theory, 2010, 63(3):185-191. [2] CHEN Lili, LI Xueliang, SHI Yongtang. The complexity of determining the rainbow vertex-connection of a graph[J]. Theoret Comput Sci, 2011, 12(35):4531-4535. [3] CHARTRAND G, JOHNS G L, MCKEON K A. Rainbow connection in graphs[J]. Math Bohem, 2008, 133:85-98. [4] CARO Y, LEV A, RODITTY V. On rainbow connection[J/OL]. Electron J Combin, 2008,15:R57. http://www.researchgate.net/publication/220342507_On_Rainbow_Connection. [5] LI Xueliang, SHI Yongtang, SUN Yuefang. Rainbow connections of a graphs: A survey[J]. Graph & Combin, 2013, 29:1-38. [6] SCHIERMEYER I. Rainbow connection in graphs with minimum degree three[M]// IWOCA 2009, LNCS 5847. Berlin Heidelberg: Springer, 2009: 432-437. [7] LI Xueliang, SUN Yuefang. Rainbow connection numbers of line graphs[J]. Ars Combin, 2011, 100:449-463. [8] LI Xueliang, LIU Sujuan. Tight upper bound of the rainbow vertex-connection number for 2-connected graphs[J]. Discrete Applied Mathematics, 2014, 173:62-69. |
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