The goal of this present manuscript is to introduce the reader to the nonstandard method and to provide an overview of its most prominent applications in Ramsey theory and combinatorial number theory
Nonstandard analysis was born in the decade of 1960 an attempt to give a formal context to the Leibn...
In this paper we survey various set-theoretic approaches that have been proposed over the last thirt...
Starting with a simple formulation accessible to all mathematicians, this second edition is designed...
The goal of this monograph is to give an accessible introduction to nonstandard methods and their ap...
The goal of this monograph is to give an accessible introduction to nonstandard methods and their ap...
By presenting the proofs of a few sample results, we introduce the reader to the use of nonstandard ...
Abstract. We discuss the use of nonstandard methods in the study of Ramsey type problems, and illust...
AbstractIn this paper, a survey is given of some of the recent research which is related to a partic...
he main objective of this research is to study the relative strength of combinatorial principles, in...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
We use nonstandard methods, based on iterated hyperextensions, to develop applications to Ramsey the...
In Di Nasso (2015) and Luperi Baglini (2012) it has been introduced a technique, based on nonstandar...
In 1961 Robinson introduced an entirely new version of the theory of infinitesimals, which he called...
In this paper we present a use of nonstandard methods in the theory of ultrafilters and in related a...
Ramsey theory is a dynamic area of combinatorics that has various applications in analysis, ergodic ...
Nonstandard analysis was born in the decade of 1960 an attempt to give a formal context to the Leibn...
In this paper we survey various set-theoretic approaches that have been proposed over the last thirt...
Starting with a simple formulation accessible to all mathematicians, this second edition is designed...
The goal of this monograph is to give an accessible introduction to nonstandard methods and their ap...
The goal of this monograph is to give an accessible introduction to nonstandard methods and their ap...
By presenting the proofs of a few sample results, we introduce the reader to the use of nonstandard ...
Abstract. We discuss the use of nonstandard methods in the study of Ramsey type problems, and illust...
AbstractIn this paper, a survey is given of some of the recent research which is related to a partic...
he main objective of this research is to study the relative strength of combinatorial principles, in...
Ramsey theory is the study of the structure of mathematical objects that is preserved under partitio...
We use nonstandard methods, based on iterated hyperextensions, to develop applications to Ramsey the...
In Di Nasso (2015) and Luperi Baglini (2012) it has been introduced a technique, based on nonstandar...
In 1961 Robinson introduced an entirely new version of the theory of infinitesimals, which he called...
In this paper we present a use of nonstandard methods in the theory of ultrafilters and in related a...
Ramsey theory is a dynamic area of combinatorics that has various applications in analysis, ergodic ...
Nonstandard analysis was born in the decade of 1960 an attempt to give a formal context to the Leibn...
In this paper we survey various set-theoretic approaches that have been proposed over the last thirt...
Starting with a simple formulation accessible to all mathematicians, this second edition is designed...