Author pages are created from data sourced from our academic publisher partnerships and public sources.
- Publications
- Influence
Path Ramsey numbers in multicolorings
- R. Faudree, R. Schelp
- Mathematics
- 1 October 1975
Abstract In this paper we consider the general Ramsey number problem for paths when the complete graph is colored with k colors. Specifically, given paths P i 1 , P i 2 ,…, P i k with i 1 , i 2 ,…, i… Expand
Characterizing forbidden pairs for hamiltonian properties
- R. Faudree, R. Gould
- Computer Science, Mathematics
- Discret. Math.
- 20 August 1997
TLDR
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
On a class of degenerate extremal graph problems
- R. Faudree, M. Simonovits
- Mathematics, Computer Science
- Comb.
- 1 March 1983
TLDR
All Ramsey numbers for cycles in graphs
- R. Faudree, R. Schelp
- Computer Science, Mathematics
- Discret. Math.
- 1974
TLDR
How to make a graph bipartite
- P. Erdös, R. Faudree, J. Pach, J. Spencer
- Computer Science, Mathematics
- J. Comb. Theory, Ser. B
- 1 July 1987
TLDR
A Survey of Minimum Saturated Graphs
- J. Faudree, R. Faudree, J. R. Schmitt
- Mathematics
- 29 July 2011
Given a family of (hyper)graphs $\mathcal{F}$ a (hyper)graph $G$ is said to be $\mathcal{F}$-saturated if $G$ is $F$-free for any $F \in\mathcal{F}$ but for any edge e in the complement of $G$ the… Expand
On cycle - Complete graph ramsey numbers
- P. Erdös, R. Faudree, C. Rousseau, R. Schelp
- Mathematics, Computer Science
- J. Graph Theory
- 1 March 1978
TLDR
Path-path Ramsey-type numbers for the complete bipartite graph
- R. Faudree, R. Schelp
- Mathematics
- 1 October 1975
Abstract For a fixed pair of integers r, s ≥ 2, all positive integers m and n are determined which have the property that if the edges of Km,n (a complete bipartite graph with parts n and m) are… Expand
Path-cycle Ramsey numbers
- R. Faudree, S. Lawrence, T. D. Parsons, R. Schelp
- Computer Science, Mathematics
- Discret. Math.
- 1974
TLDR