- 808 pages
- English
- PDF
- Available on iOS & Android
eBook - PDF
Recent Progress in General Topology
About this book
These papers survey the developments in General Topology and the applications of it which have taken place since the mid 1980s. The book may be regarded as an update of some of the papers in the Handbook of Set-Theoretic Topology (eds. Kunen/Vaughan, North-Holland, 1984), which gives an almost complete picture of the state of the art of Set Theoretic Topology before 1984. In the present volume several important developments are surveyed that surfaced in the period 1984-1991.This volume may also be regarded as a partial update of Open Problems in Topology (eds. van Mill/Reed, North-Holland, 1990). Solutions to some of the original 1100 open problems are discussed and new problems are posed.
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Yes, you can access Recent Progress in General Topology by M. Husek,J. van Mill in PDF and/or ePUB format, as well as other popular books in Mathematics & Algebra. We have over one million books available in our catalogue for you to explore.
Information
Table of contents
- Front Cover
- Recent Progress in General Topology
- Copyright Page
- Table of Contents
- Introduction
- Chapter 1 Cp-theory
- Chapter 2 Topological Groups and Semigroups
- Chapter 3 Topological classification of infinite-dimensional spaces with absorbers
- Chapter 4 Set theory in Topology
- Chapter 5 Sequential Convergence Spaces: Iteration, Extension, Completion, Enlargement
- Chapter 6 Topology and Differentiation Theory
- Chapter 7 Generalized metric spaces and metrization
- Chapter 8 Descriptive topology
- Chapter 9 The Cech-Stone compactification of the Real line
- Chapter 10 Special metrics
- Chapter 11 Categorical Topology
- Chapter 12 Extensions of mappings
- Chapter 13 Cardinal functions
- Chapter 14 Covering properties
- Chapter 15 Continuum Theory
- Chapter 16 Banach Spaces and Topology II
- Chapter 17 Convergence in Topology
- Chapter 18 Compact spaces and their generalizations
- Chapter 19 Abstract Topological Dynamics
- Chapter 20 The Construction of Topological Spaces: Planks and Resolutions
- Index