For two given graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any graph G of order N, either G contains G1 as a subgraph or the complement of G contains G2 as a subgraph. A fan Fl is l triangles sharing exactly one vertex. In this note, it is shown that R(Fn, Fm) = 4n + 1 for n ≥ max{m 2 − m/2, 11m/2 − 4}
A graph with many vertices cannot be homogeneous, i.e., for any pair of integers (i,j) all large gra...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the\ud smallest integer N such that, for a...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any ...
For two given graphs $G_{1}$G1 and $G_{2}$G2, the Ramsey number $R(G_{1},G_{2})$R(G1,G2) is the smal...
For two given graphs G and H, the Ramsey number R(G,H) is the smallest positive integer p such that ...
For two given graphs G1 and G2, the Ramsey number R(G1, G2) is the smallest integerN such that, for ...
For two given graphs $F$ and $H$, the Ramsey number $R(F,H)$ is the smallest integer $N$ such that f...
AbstractFor two given graphs F and H, the Ramsey number R(F,H) is the smallest positive integer p su...
For graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any graph ...
For two given graphs $G$ and $H$, the Ramsey number $R(G,H)$ is the smallest positive integer $p$ su...
AbstractThe Ramsey number R(G1, G2) is the smallest integer p such that for any graph G on p vertice...
For two given graphs $F$ and $H$, the Ramsey number $R(F,H)$ is the smallest positive integer $p$ su...
This thesis contains new contributions to Ramsey theory, in particular results that establish exact ...
AbstractThe Ramsey number R(G1,G2) is the smallest integer p such that for any graph G on p vertices...
Ramsey Theory, one of the most well-studied branches of Combinatorics, can be paraphrased as the pur...
A graph with many vertices cannot be homogeneous, i.e., for any pair of integers (i,j) all large gra...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the\ud smallest integer N such that, for a...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any ...
For two given graphs $G_{1}$G1 and $G_{2}$G2, the Ramsey number $R(G_{1},G_{2})$R(G1,G2) is the smal...
For two given graphs G and H, the Ramsey number R(G,H) is the smallest positive integer p such that ...
For two given graphs G1 and G2, the Ramsey number R(G1, G2) is the smallest integerN such that, for ...
For two given graphs $F$ and $H$, the Ramsey number $R(F,H)$ is the smallest integer $N$ such that f...
AbstractFor two given graphs F and H, the Ramsey number R(F,H) is the smallest positive integer p su...
For graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any graph ...
For two given graphs $G$ and $H$, the Ramsey number $R(G,H)$ is the smallest positive integer $p$ su...
AbstractThe Ramsey number R(G1, G2) is the smallest integer p such that for any graph G on p vertice...
For two given graphs $F$ and $H$, the Ramsey number $R(F,H)$ is the smallest positive integer $p$ su...
This thesis contains new contributions to Ramsey theory, in particular results that establish exact ...
AbstractThe Ramsey number R(G1,G2) is the smallest integer p such that for any graph G on p vertices...
Ramsey Theory, one of the most well-studied branches of Combinatorics, can be paraphrased as the pur...
A graph with many vertices cannot be homogeneous, i.e., for any pair of integers (i,j) all large gra...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the\ud smallest integer N such that, for a...
Given two graphs G1 and G2, the Ramsey number R(G1,G2) is the smallest integer N such that, for any ...