Forbidden subgraphs that imply 2-factors von Faudree, J.R., Faudree, R.J., Ryjáček, Z.

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Forbidden subgraphs that imply k-ordered and k-ordered hamiltonian von FAUDREE, J. R, FAUDREE, R. J

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Characterizing forbidden clawless triples implying hamiltonian graphs von Faudree, R.J., Gould, R.J., Jacobson, M.S., Lesniak, L.L.

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Random induced graphs von Bollobás, B, Erdős, P, Faudree, R.J, Rousseau, C.C, Schelp, R.H

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Induced matchings in bipartite graphs von Faudree, R.J., Gyárfas, A., Schelp, R.H., Tuza, Zs

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Irregular networks, regular graphs and integer matrices with distinct row and column sums von Faudree, R.J., Schelp, R.H., Jacobson, M.S., Lehel, J.

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On the circumference of a graph and its complement von Faudree, R.J., Lesniak, Linda, Schiermeyer, Ingo

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Neighborhood unions and hamiltonian properties in graphs von Faudree, R.J, Gould, Ronald J, Jacobson, Michael S, Schelp, R.H

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Rainbow coloring the cube von Faudree, R. J., Gyárfás, A., Lesniak, L., Schelp, R. H.

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On independent generalized degrees and independence numbers in K(1, m)-free graphs von Faudree, R.J., Gould, R.J., Jacobson, M.S., Lesniak, L.M., Lindquester, T.E.

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On the circumference of a graph and its complement: Structural Graph Theory Dedicated to Professor Gary Chartrand in Honor of his 70th Birthday von FAUDREE, R. J, LESNIAK, Linda, SCHIERMEYER, Ingo

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Edge disjoint monochromatic triangles in 2-colored graphs von Erdős, P., Faudree, R.J., Gould, R.J., Jacobson, M.S., Lehel, J.

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Subgraphs of minimal degree k von Erdős, P., Faudree, R.J., Rousseau, C.C., Schelp, R.H.

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Irregularity strength of dense graphs von Faudree, R.J., Jacobson, M.S., Kinch, L., Lehel, J.

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Neighborhood unions and a generalization of Dirac's theorem von Faudree, R.J., Gould, R.J., Jacobson, M.S., Lesniak, L.M.

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Neighborhood conditions and edge-disjoint perfect matchings von Faudree, R.J., Gould, R.J., Lesniak, L.M.

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Decomposition of bipartite graphs under degree constraints von Broersma, H. J., Faudree, R. J., Van Heuvel, J. Den, Veldman, H. J.

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The number of cycle lengths in graphs of given minimum degree and girth von Erdős, P., Faudree, R.J., Rousseau, C.C., Schelp, R.H.

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The maximum number of edges in a graph with fixed edge-degree von Faudree, R.J., Sheehan, J.

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Regular graphs and edge chromatic number von Faudree, R.J, Sheehan, J

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