Vertex-disjoint copies of K-1,K-t in K-1,K-r-free graphs

Jiang, SY; Chiba, SY; Fujita, SY; Yan, J

Yan, J (reprint author), Shandong Univ, Sch Math, Jinan 250100, Shandong, Peoples R China.

DISCRETE MATHEMATICS, 2017; 340 (4): 649

Abstract

A graph G is said to be K-1,K-r-free if G does not contain an induced subgraph isomorphic to K-1,K-r. Let k, r, t be integers with k >= 2 and t &gt......

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