Abstract. I will give a presentation of an abstract approach to finite Ramsey theory found in an earlier paper of mine. I will prove from it a common generalization of Deuber’s Ramsey theorem for regular trees and a recent Ramsey theorem of Jasiński for boron tree structures. This generalization appears to be new. I will also show, in exercises, how to deduce from it the Milliken Ramsey theorem for strong subtrees. 1
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...
AbstractIn this paper we give a survey about recent results in partition (Ramsey) theory for finite ...
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...
AbstractAn analog of Ramsey's theorem for regular trees is proved. The original theorem is a special...
This BCs thesis deals with topics from graph theory. Ramsey theory in its most basic form deals with...
AbstractWe prove a Ramsey theorem for trees. The infinite version of this theorem can be stated: if ...
Ramsey theory is the study of unavoidable structure within a system. This idea is very broad, and al...
AbstractSome connections between strongly regular graphs and finite Ramsey theory are drawn. Let Bn ...
There are many famous problems on finding a regular substructure in a sufficiently large combinatori...
Ramsey theory is a fast-growing area of combinatorics with deep connections to other fields of mathe...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
We study Ramsey like theorems for infinite trees and similar combinatorial tools. As an application ...
Ramsey theory is a dynamic area of combinatorics that has various applications in analysis, ergodic ...
AbstractFor a positive integer n and graph B, fB(n) is the least integer m such that any graph of or...
SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Kar...
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...
AbstractIn this paper we give a survey about recent results in partition (Ramsey) theory for finite ...
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...
AbstractAn analog of Ramsey's theorem for regular trees is proved. The original theorem is a special...
This BCs thesis deals with topics from graph theory. Ramsey theory in its most basic form deals with...
AbstractWe prove a Ramsey theorem for trees. The infinite version of this theorem can be stated: if ...
Ramsey theory is the study of unavoidable structure within a system. This idea is very broad, and al...
AbstractSome connections between strongly regular graphs and finite Ramsey theory are drawn. Let Bn ...
There are many famous problems on finding a regular substructure in a sufficiently large combinatori...
Ramsey theory is a fast-growing area of combinatorics with deep connections to other fields of mathe...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
We study Ramsey like theorems for infinite trees and similar combinatorial tools. As an application ...
Ramsey theory is a dynamic area of combinatorics that has various applications in analysis, ergodic ...
AbstractFor a positive integer n and graph B, fB(n) is the least integer m such that any graph of or...
SIGLECopy held by FIZ Karlsruhe; available from UB/TIB Hannover / FIZ - Fachinformationszzentrum Kar...
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...
AbstractIn this paper we give a survey about recent results in partition (Ramsey) theory for finite ...
141 pagesInternational audienceMilliken's tree theorem is a deep result in combinatorics that genera...