[1] C. Berge, Graphs and Hypergraphs, North-Holland, Amsterdam, 1973.
[2] E. J. Cockayne and S. Hedetniemi, Towards a theory of domination in graphs, Networks 7 (1977), 247-261.
[3] G. S. Domke, J. E. Dunbar and L. R. Markus, Inverse domination number of a graph, Ars. Combin. 72 (2004), 149-160.
[4] V. R. Kulli, Inverse and disjoint neighborhood total dominating sets in graphs, Far East J. Appl. Math. 83(1) (2013), 55-65.
[5] V. R. Kulli and R. Nirmala Nandargi, Inverse domination and some new parameters, Advances in Domination Theory I, Vishwa International Publications, 2012, pp. 15-24.
[6] V. R. Kulli and S. C. Sigarkanti, Inverse domination in graphs, Nat. Acad. Sci. 14 (1991), 473-475.
[7] A. Nagoorgani and V. T. Chandrasekaran, Domination in fuzzy graph, Adv. Fuzzy Sets and Systems 1(1) (2006), 17-26.
[8] A. Nagoor Gani and K. Prasanna Devi, Edge domination and independence in fuzzy graphs, Adv. Fuzzy Sets and Systems 15(2) (2013), 73-84.
[9] A. Nagoor Gani and K. Prasanna Devi, New edge domination in fuzzy graphs, Jamal Academic Research J.: An Interdisciplinary (2014), 115-120.
[10] A. Nagoor Gani and P. Vadivel, A study on domination, independent domination and irredundance in fuzzy graph, Appl. Math. Sci. (Ruse) 5(45-48) (2011), 2317-2325.
[11] O. Ore, Theory of graphs, Amer. Math. Soc. Colloq. Publi. Vol. 38, Amer. Math. Soc. Providence, RI, 1962.
[12] A. Somasundaram and S. Somasundaram, Domination in fuzzy graphs – I, Pattern Recognition Letters 19(9) (1998), 787-791.
[13] L. A. Zadeh, Fuzzy sets, Information and Control 8 (1965), 338-353. |