Some Properties of Fuzzy Evidence Graph

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Mathew Varkey T.K, Sreena T.D

Abstract

A fuzzy evidence graph is a non-empty set V= P(X)\ ? and E ={(A,B): A? B , A,B? V } together with a pair of functions m : V?[0,1] and ? : E ?[0,1] such that ?(A,B) =m(A) ? m(B) . Also ?_(A?V)??m(A)?=1.In this paper we introduce some properties of fuzzy evidence graph, a special type of fuzzy digraph, including isomorphism and a subgraph of fuzzy evidence graph called Hasse subgraph.

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How to Cite
, M. V. T. S. T. (2017). Some Properties of Fuzzy Evidence Graph. International Journal on Recent and Innovation Trends in Computing and Communication, 5(6), 97 –. https://doi.org/10.17762/ijritcc.v5i6.726
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