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Let H be a fixed graph. A graph G is called H-saturated if H is not a subgraph of G but the addition of any missing edge to G results in an H-subgraph. The saturation number of H, denoted sat (n, H), is the minimum number of edges over all H-saturated graphs of order n, and Sat (n, H) denote the family of H-saturated graphs with sat (n, H) edges and n vertices. In this paper, we resolve a conjecture of Chen and Yuan inDiscrete Math. 347 (2024) 113868 by determining Sat (n, Kₚ (t-1) Kq) for every 2 p q and t 2.
Zhu et al. (Thu,) studied this question.
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