Abstract
In this paper, We study more results of Isomorphism on highly Irregular intuitionistic fuzzy graphs discussed. Isomorphism on neighbourly Irregular intuitionistic fuzzy graphs and its complement are established. Also we extend the isomorphic properties of Neighbourly total Irregular intuitionistic fuzzy graphs.. Keywords:Intuitionistic fuzzy graph, degree, total degree, neigbourly IFG, neighbourly Total IFG. Definition 2.3: The minimum degree of G is δ(G) = (δμ(G), δγ(G)) where δμ (G) = Λ {dμ (v)/v V} and δγ (G) = Λ {dγ (v)/v V} Definition 2.4: The maximum degree of G is Δ (G) = (Δμ (G), Δγ (G)) where Δμ (G) = V{dμ (v)/v V} and Δγ (G) = V {dγ (v) / v V} Definition 2.5: The total degree of a vertex 'v' is defined as t(v) =(tμ(v),tγ(v)), where tμ(v) = Σ u≠v μ2(v,u) + μ1(v) and tγ(v) = Σ u≠v γ2(v,u) + γ1(v)
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