Effective Bounds for Induced Size-Ramsey Numbers of Cycles
The induced size-Ramsey number r^indk(H) of a graph H is the smallest number of edges a (host) graph G can have such that for any k-coloring of its edges, there exists a monochromatic copy of H which is an induced subgraph of G. In 1995, in their seminal paper, Haxell, Kohayakawa and Łuczak showed t...
Główni autorzy: | Bradač, D, Draganić, N, Sudakov, B |
---|---|
Format: | Journal article |
Język: | English |
Wydane: |
Springer
2024
|
Podobne zapisy
-
Ordered Ramsey numbers
od: Conlon, D, i wsp.
Wydane: (2016) -
Ramsey numbers of cubes versus cliques
od: Conlon, David, i wsp.
Wydane: (2015) -
The Erdős-Gyárfás problem on generalized Ramsey numbers
od: Conlon, D, i wsp.
Wydane: (2014) -
A note on induced Ramsey numbers
od: Conlon, D, i wsp.
Wydane: (2017) -
Ramsey numbers of cycles versus general graphs
od: Haslegrave, J, i wsp.
Wydane: (2023)