Add to ORKGWe present a Rainbow Ramsey version of the well-known Ramsey-type theorem of Richard Rado. We use new techniques from the Geometry of Numbers. We also disprove two conjectures proposed in the literature
Euclidean Ramsey theory is examining konfigurations of points, for which there exists n such that fo...
AbstractAn r-edge coloring of a graph G is a mapping h:E(G)→[r], where h(e) is the color assigned to...
Motivated by the paper, Boolean lattices: Ramsey properties and embeddings Order, 34 (2) (2017), of ...
This paper presents an overview of the current state in research directions in the rainbow Ramsey t...
In this work, we collect Ramsey-type results concerning rainbow edge colorings of graphs
Abstract. The Rainbow Ramsey Theorem is essentially an “anti-Ramsey ” theorem which states that cert...
A subgraph of an edge-colored graph is rainbow if all of its edges have dierent colors. For a graph ...
A subgraph of an edge-colored graph is rainbow if all of its edges have different colors. For a grap...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
A graph is a general mathematical structure that displays connections between different objects. The...
For two graphs S and T, the constrained Ramsey number f(S, T) is the minimum n such that every edge ...
A copy of a graph H in an edge colored graph G is called rainbow if all edges of H have distinct col...
International audienceRamsey's theorem for pairs asserts that every 2-coloring of the pairs of integ...
31 pagesThe rainbow Ramsey theorem states that every coloring of tuples where each color is used a b...
In this paper, we investigate the anti-Ramsey (more precisely, anti-van der Waerden) properties of a...
Euclidean Ramsey theory is examining konfigurations of points, for which there exists n such that fo...
AbstractAn r-edge coloring of a graph G is a mapping h:E(G)→[r], where h(e) is the color assigned to...
Motivated by the paper, Boolean lattices: Ramsey properties and embeddings Order, 34 (2) (2017), of ...
This paper presents an overview of the current state in research directions in the rainbow Ramsey t...
In this work, we collect Ramsey-type results concerning rainbow edge colorings of graphs
Abstract. The Rainbow Ramsey Theorem is essentially an “anti-Ramsey ” theorem which states that cert...
A subgraph of an edge-colored graph is rainbow if all of its edges have dierent colors. For a graph ...
A subgraph of an edge-colored graph is rainbow if all of its edges have different colors. For a grap...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
A graph is a general mathematical structure that displays connections between different objects. The...
For two graphs S and T, the constrained Ramsey number f(S, T) is the minimum n such that every edge ...
A copy of a graph H in an edge colored graph G is called rainbow if all edges of H have distinct col...
International audienceRamsey's theorem for pairs asserts that every 2-coloring of the pairs of integ...
31 pagesThe rainbow Ramsey theorem states that every coloring of tuples where each color is used a b...
In this paper, we investigate the anti-Ramsey (more precisely, anti-van der Waerden) properties of a...
Euclidean Ramsey theory is examining konfigurations of points, for which there exists n such that fo...
AbstractAn r-edge coloring of a graph G is a mapping h:E(G)→[r], where h(e) is the color assigned to...
Motivated by the paper, Boolean lattices: Ramsey properties and embeddings Order, 34 (2) (2017), of ...