Author pages are created from data sourced from our academic publisher partnerships and public sources.
- Publications
- Influence
The size Ramsey number
- P. Erdős, R. Faudree, C. Rousseau, R. Schelp
- Mathematics
- 1 March 1978
Let denote the class of all graphsG which satisfyG→(G1,G2). As a way of measuring minimality for members of, we define thesize Ramsey number ř(G1,G2) by.We then investigate various questions… Expand
Problems and Solutions
- G. A. Edgar, D. Hensley, +22 authors S. Vandervelde
- Computer Science
- Am. Math. Mon.
- 1 January 2015
TLDR
On cycle - Complete graph ramsey numbers
- P. Erdös, R. Faudree, C. Rousseau, R. Schelp
- Mathematics, Computer Science
- J. Graph Theory
- 1 March 1978
TLDR
Ramsey goodness and beyond
- V. Nikiforov, C. Rousseau
- Mathematics, Computer Science
- Comb.
- 21 March 2007
TLDR
An extremal problem for paths in bipartite graphs
- A. Gyárfás, C. Rousseau, R. Schelp
- Mathematics, Computer Science
- J. Graph Theory
- 1 March 1984
TLDR
Some Complete Bipartite Graph - Tree Ramsey Numbers
- S. Burr, P. Erdös, R. Faudree, C. Rousseau, R. Schelp
- Mathematics
- 1988
We investigate r(Ka,a,, T) for a = 2 and a = 3, where T is an arbitrary tree of order n. For a = 2, this Ramsey number is completely determined by r(K2,2, K1,m) where m = Δ(T). For a = 3, we do not… Expand
A local density condition for triangles
- P. Erdös, R. Faudree, C. Rousseau, R. Schelp
- Computer Science, Mathematics
- Discret. Math.
- 15 March 1994
Let G be a graph on n vertices and let ? and β be real numbers, 0 < ?, β < 1. Further, let G satisfy the condition that each ??n? subset of its vertex set spans at least βn2 edges. The following… Expand
Ramsey Problems Involving Degrees in Edge-colored Complete Graphs of Vertices Belonging to Monochromatic Subgraphs
- P. Erdös, G. Chen, C. Rousseau, R. Schelp
- Computer Science, Mathematics
- Eur. J. Comb.
- 1 May 1993
TLDR
Multipartite graph—Sparse graph Ramsey numbers
- P. Erdös, R. Faudree, C. Rousseau, R. Schelp
- Mathematics, Computer Science
- Comb.
- 1 September 1985
TLDR
Extremal problems involving vertices and edges on odd cycles
- P. Erdös, R. Faudree, C. Rousseau
- Computer Science, Mathematics
- Discret. Math.
- 29 May 1992
TLDR
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