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A graph is said to be K1,4-free if it does not contain an induced subgraph isomorphic to K1,4. Let k be an integer with k ≥ 2. We prove that if G is a K1,4-free graph of order at least 11k-10 with minimum degree at least four, then G contains k vertex-disjoint copies of K1 + (K1 ∪ K2).
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