
doi: 10.17654/am096040213
Summary: In this paper, we consider a flower graph \(fl_n\) and define the membership function for vertices and edges for \(fl_n\) to make it a fuzzy flower graph \(f\widetilde{l}_n\). Then the fuzzy graph structure for \(f\widetilde{l}_n\) is developed. The vertex and edge cohesive number of \(f\widetilde{l}_n\) are computed.
Hamacher product, flower graph, vertex and edge cohesive number, graph structures, Fractional graph theory, fuzzy graph theory
Hamacher product, flower graph, vertex and edge cohesive number, graph structures, Fractional graph theory, fuzzy graph theory
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