On Some Three Color Ramsey Numbers for Paths, Cycles, Stripes and Stars
On Some Three Color Ramsey Numbers for Paths, Cycles, Stripes and Stars
For given graphs $$G_{1}, G_{2},\ldots , G_{k}, k \ge 2$$ , the multicolor Ramsey number $$R(G_{1}, G_{2},\ldots , G_{k})$$ is the smallest integer n such that if we arbitrarily color the edges of the complete graph of order n with k colors, then it contains a monochromatic copy of $$G_{i}$$ …