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By Novikov S.Y.

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J. Faudree, C. C. Rousseau, and R. H. Schelp, An extremal problem in generalized Ramsey theory, Ars Combin. 10 (1980), 193203. 10. S. A. Burr, P. Erdos, R. J. Faudree, C. C. Rousseau, and R. H. Schelp, Ramsey minimal graphs for the pair star - connected graph, Studia Scient. Math. Hungar. 15 (1980), 265-273. 11. S. A. Burr, P. Erdos, R. J. Faudree, C. C. Rousseau, and R. H. Schelp, Ramsey minimal graphs for star forests, Discrete Math. 33 (1981), 227-237. 12. S. A. Burr, P. Erdos, R. J. Faudree, C.

The length of a longest cycle, p{G) length (Le. number of edges) of a longest path of G, If there are no ambiguities we frequently omit the explicit reference to the graph, by simply writing 0:, 11:, v, etc. g. [9]. As usual IGI denotes the order of G. Moreover, for a subset S ~ V{G) we denote the induced subgraph of V (G) \ S by G - S, and for v E V{ G) we denote the number of neighbors of v in S by d{ v, S). If H is a fixed subgraph of G we briefly write G - H and d{ v, H) instead of G - V{H) and d{v, V{H», respectively.

Schelp, Some complete bipartite graph - tree Ramsey numbers, Ann. Discrete Math. 41 (1989), 79-90. 17. S. A. Burr and R. J. Faudree, On graphs G for which all large trees are G-good, Graphs Combin. (to appear). 18. L. Caccetta, P. Erdos, E. T. Ordman and N. J. Pullman, The difference between the clique numbers of a graph, Ars Combin. 19A (1985), 97-106. 19. G. Chen, P. Erdos, C. C. Rousseau and R. H. Schelp, Ramsey problems involving degrees in edge-colored complete graphs of vertices belonging to monochromatic subgraphs, European J.

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