SINGLE VALUED NEUTROSOPHIC TREES

The edge connectivity plays important role in computer network problems and path problems. In this paper, we introduce special types of single valued neutrosophic SVN bridges, single valued neutrosophic cut-vertices, single valued neutrosophic cycles and single valued neutrosophic trees in single valued neutrosophic graphs, and introduced some of their properties.

___

  • Broumi,S., Talea,M., Bakali,A. and Smarandache,F., (2016), Single valued neutrosophic graphs, De- gree, Order and Siz, International Conference on Fuzzy Systems., pp.2444-2451.
  • Broumi,S., Talea,M., Bakali,A. and Smarandache,F., (2016), Isolated single valued neutrosophic graphs, Neutrosophic sets and systems, (11)., pp.74-78.
  • Broumi,S., Talea,M., Bakali,A. and Smarandache,F., (2016), Single valued Single valued neutrosophic graphs, journal of new theory.
  • Smarandache,F., (2011), A geometric interpretation of the neutrosophic set A generalization of the intuitionistic fuzzy set, IEEE International Conference., pp. 602-606.
  • Sahin,R. and kucuk,A.,(2015), Subsethood measure for si ngle valued neutrosophic sets, Journal of inteligent and fuzzy systems, 29(2), pp. 525-530.
  • Sunitha,M.S. and Vijayakumar,A., (2002), Complement of fuzzy graph, Indian journal of pure applied Math., pp. 1451-1464.
  • Sunitha,M.S. and Vijayakumar,A., (1999), A characterization of fuzzy trees, Inform. Sci., (113), pp. 293-300.
  • Sunitha,M.S. and Vijayakumar,A., (1999), Some metric aspects of fuzzy graphs, allied publishers., pp. 111-114.
  • Mordeson,J.N. and Nair,P.S., (1996), Cycles and cocycles of a fuzzy graph, Inform. Sci., (90) pp. 39-40.