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- W3118885741 abstract "Abstract Let V be the set of vertex of a graph G . The set S is a dominating set, being a subset of the set V , if every vertex in the set V is in the set S , or if it is neighbor of a vertex in the set S . The number of elements of the set S with the least number of elements is the dominating number of graph G . In this study, we have worked on a type of dominating called porous exponential domination. In this new parameter, while the distance between vertex s and vertex v grows this weight value reduces exponentially. If all vertices in S dominate all vertices of G a with a total weight of at least 1 , the set S is named as a porous exponential dominating set of graph G . The cardinality of the set with the least number of elements of the obtained porous exponential domination sets is defined as the porous exponential domination number of graph G . In this paper we compute the porous exponential domination number of the R − graphs under corona and join product." @default.
- W3118885741 created "2021-01-18" @default.
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- W3118885741 date "2021-01-13" @default.
- W3118885741 modified "2023-10-17" @default.
- W3118885741 title "A variation of distance domination in composite networks" @default.
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- W3118885741 doi "https://doi.org/10.1002/num.22759" @default.
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