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Can I read Ramsey Theory : Unsolved Problems and Results on EtoBox?

Ramsey Theory : Unsolved Problems and Results by Xiaodong Xu, Meilian Liang, Haipeng Luo, University of University of Science & Technology, University of Science and Technology Staff is a nonfiction available to read on EtoBox.

What is Ramsey Theory : Unsolved Problems and Results about?

Key problems and conjectures have played an important role in promoting the development of Ramsey theory, a field where great progress has been made during the past two decades, with some old problems solved and many new problems proposed. The present book will be helpful to readers who wish to learn about interesting problems in Ramsey theory, to see how they are interconnected, and then to study them in depth. This book is the first problem book of such scope in Ramsey theory. Many unsolved problems, conjectures and related partial results in Ramsey theory are presented, in areas such as extremal graph theory, additive number theory, discrete geometry, functional analysis, algorithm design, and in other areas. Most presented problems are easy to understand, but they may be difficult to solve. They can be appreciated on many levels and by a wide readership, ranging from undergraduate students majoring in mathematics to research mathematicians. This collection is an essential reference for mathematicians working in combinatorics and number theory, as well as for computer scientists studying algorithms. **Contents**Some definitions and notations Ramsey theory Bi-color diagonal class

Who reads Ramsey Theory : Unsolved Problems and Results?

It is typically read by self-directed learners exploring a subject in depth.

Common subject areas: history, science, philosophy, social sciences.

Author
Xiaodong Xu, Meilian Liang, Haipeng Luo, University of University of Science & Technology, University of Science and Technology Staff
Publisher
De Gruyter : University of Science and Technology of China Press
Published
2018
Language
EN
ISBN
9783110576634
Category
nonfiction
Subjects
Mathematics, Stem

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