Directions in Infinite Graph Theory and Combinatorics
eBook - PDF

Directions in Infinite Graph Theory and Combinatorics

With an introduction by C.St.J.A. Nash-Williams

  1. 392 pages
  2. English
  3. PDF
  4. Available on iOS & Android
eBook - PDF

Directions in Infinite Graph Theory and Combinatorics

With an introduction by C.St.J.A. Nash-Williams

About this book

This book has arisen from a colloquium held at St. John's College, Cambridge, in July 1989, which brought together most of today's leading experts in the field of infinite graph theory and combinatorics. This was the first such meeting ever held, and its aim was to assess the state of the art in the discipline, to consider its links with other parts of mathematics, and to discuss possible directions for future development. This volume reflects the Cambridge meeting in both level and scope. It contains research papers as well as expository surveys of particular areas. Together they offer a comprehensive portrait of infinite graph theory and combinatorics, which should be particularly attractive to anyone new to the discipline.

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Information

Publisher
North Holland
Year
2016
Print ISBN
9780444894144
eBook ISBN
9781483294797

Table of contents

  1. Front Cover
  2. Directions in Infinite Graph Theory and Combinatorics
  3. Copyright Page
  4. Table of Contents
  5. Preface
  6. Introduction
  7. Chapter 1. Infinite matching theory
  8. Chapter 2. Gallai–Milgram properties forinfinite graphs
  9. Chapter 3. The age of a relational structure
  10. Chapter 4. Decomposing infinite graphs
  11. Chapter 5. Bounded graphs
  12. Chapter 6. A survey on graphs with polynomial growth
  13. Chapter 7. Some results on ends and automorphisms of graphs
  14. Chapter 8. Analyzing Nash-Williams'partition theorem by means ofordinal types
  15. Chapter 9. Matchings from a set below to aset above
  16. Chapter 10. A partition relation for triples using a model of Todorĉević
  17. Chapter 11. Some relations between analytic and geometric properties of infinite graphs
  18. Chapter 12. Reconstruction of infinite graphs
  19. Chapter 13. f-Optimal factors of infinite graphs
  20. Chapter 14. Universal elements and the complexity of certain classes of infinite graphs
  21. Chapter 15. Asymmetrising sets in trees
  22. Chapter 16. Asymmetrization of infinite trees
  23. Chapter 17. Excluding infinite minors
  24. Chapter 18. An end-faithful spanning tree counterexample
  25. Chapter 19. End-faithful forests and spanning trees in infinite graphs
  26. Chapter 20. Fast growing functions based on Ramsey theorems
  27. Chapter 21. Edge-transitive strips
  28. Chapter 22. Topological groups and infinite graphs
  29. Author index to volume 95 (1991)

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