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- W4378086224 abstract "In this paper, we define the Co-bondage number $b_c(G)$ and new type of non-bondage $left{b_{e n}right.$ and $left.b_{t n}right}$ for any fuzzy graph,and fuzzy strong line graph. A characterization is obtained for fuzzy strong line graphs $L_s(G)$ such that $L_s(G)$ is tree. A necessary condition for a fuzzy double strong line graph of cycle is a fuzzy trees and the exact value of $b_n(G)$ for any graph $G$ is found and exact values of $b_c, b_{e n}$ and $b_{t n}$ for some standard graphs are found and some bounds are obtained. Also,find the exact value of $b_{t n}(G)$ for any graph $G$ is found. Moreover we define neighbourhood extension also analysis it properties by using bondage arcs and we also obtained relationships between $b_c, b_{t n}(G)$ and $b_t$." @default.
- W4378086224 created "2023-05-25" @default.
- W4378086224 creator A5040563992 @default.
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- W4378086224 date "2017-07-01" @default.
- W4378086224 modified "2023-09-30" @default.
- W4378086224 title "The Co-bondage (Bondage) number of fuzzy graphs and its properties" @default.
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- W4378086224 doi "https://doi.org/10.26637/mjm503/001" @default.
- W4378086224 hasPublicationYear "2017" @default.
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