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- W4311847757 abstract "For a nontrivial connected graph (G) with no isolated vertex, a nonempty subset (D subseteq V(G)) is a rings dominating set if each vertex (v in V-D) is adjacent to at least two vertices in (V-D). Thus, the dominating set (D) of (V(G)) is a rings dominating set if for all (v in V-D,|N(v) cap(V-D)| geq 2). The cardinality of minimum rings dominating set of (G) is the rings domination number of (G), denoted by (gamma_{r_i}) whereas the cardinality of maximum rings dominating set is the upper rings domination number and is denoted by (gamma_{r i}^{prime}). Here, we determine how the rings dominating set is constructed in the ladder graph with the inclusion of generated conditions for this type of domination and give new approach for its parameter." @default.
- W4311847757 created "2023-01-01" @default.
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- W4311847757 date "2022-12-06" @default.
- W4311847757 modified "2023-10-14" @default.
- W4311847757 title "Another Look of Rings Domination in Ladder Graph" @default.
- W4311847757 doi "https://doi.org/10.9734/arjom/2022/v18i12622" @default.
- W4311847757 hasPublicationYear "2022" @default.
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