id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-4440	Sumaoy, Helyn Cosinas; Rara, Helen	On Movable Strong Resolving Domination in Graphs	2022	10	.pdf	application/pdf	5227	310	79	Thus , S ̸= V (G)\Ci showing that S = V (G) or S = V (K1+G)\Ci where Ci is a γ-set of Gi for some i ∈ {1, 2, . . . Math, 15 (3) (2022), 1201-1210 1205 and (S \ {x}) ∪ {y} = V (G) \ ((C \ {x}) ∪ {y}), by Lemma 1 C ∪ {x} is a dominated superclique or (C \ y) ∪ {x} is a dominated superclique in G. For the converse, suppose C = ∅. Then, S = V (G) is strong resolving dominating set of G. Thus, S \ {x} = V (G) \ {x} is strong resolving dominating since {x} is a dominated superclique for each x ∈ V (G).	cache/ejpam-4440.pdf	txt/ejpam-4440.txt