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Showing 1 to 1 of 1 for “"Locating-Domination"”.
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Locating-Domination in Complementary Prisms.
… A set <em>D</em> ⊆ <em>V</em> (<em>G</em>) is a locating-dominating set of <em>G</em> if for every <em>u</em> ∈ <em>V</em> (<em>G</em>)<em>D</em>, its neighborhood <em>N</em>(<em>u</em>)⋂<em>D</em> is nonempty and distinct from <em>N</em>(<em>v</em>)⋂<em>D</em> for all <em>v</em> ∈ <em>V</em> …