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- W2564755610 abstract "A set of vertices D of a graph G is a distance 2-dominating set of G if the distance between each vertex u ? ( V ( G ) - D ) and D is at most two. Let ? 2 ( G ) denote the size of a smallest distance 2 -dominating set of G . For any permutation p of the vertex set of G , the prism of G with respect to p is the graph pG obtained from G and a copy G ' of G by joining u ? V ( G ) with v ' ? V ( G ' ) if and only if v ' = p ( u ) . If ? 2 ( pG ) = ? 2 ( G ) for any permutation p of V ( G ) , then G is called a universal ? 2 - fixer. In this work we characterize the cycles and paths that are universal ? 2 -fixers." @default.
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- W2564755610 date "2017-01-01" @default.
- W2564755610 modified "2023-10-18" @default.
- W2564755610 title "Distance 2-domination in prisms of graphs" @default.
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- W2564755610 doi "https://doi.org/10.7151/dmgt.1946" @default.
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