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- W4313194612 abstract "Let G=(V, E) be a non-isolated graph. A Co-Secure dominating set D is said to be a Co-Secure Set Dominating Set if for each subset T ⊆ V - D there exist a non-empty set S of D such that the induced subgraph 〈T ∪ S〉 is connected and it's abbreviated as CSSDS of G. The Co-secure set domination number is denoted as γcss(G) and is defined as the cardinality of smallest co-secure set dominating set.[3] Throughout this paper, we investigate the γcss(G) of central graph of G. We determine the γcss(G) of Central graph of path graph, complete graph, cycle graph, star, complete bipartite and wheel graph explicitly and we obtain the sharp bounds for γcss(C(G))." @default.
- W4313194612 created "2023-01-06" @default.
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- W4313194612 date "2022-01-01" @default.
- W4313194612 modified "2023-10-17" @default.
- W4313194612 title "Co-secure set domination number of central graphs" @default.
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- W4313194612 doi "https://doi.org/10.1063/5.0108661" @default.
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