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General Topology III: Paracompactness, Function Spaces, Descriptive Theory (Encyclopaedia of Mathematical Sciences) (v. 3)
 
 
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General Topology III: Paracompactness, Function Spaces, Descriptive Theory (Encyclopaedia of Mathematical Sciences) (v. 3) [Hardcover]

A.V. Arhangel'skii (Editor, Contributor), G.G. Gould (Translator), M.M. Choban (Contributor)

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Book Description

Encyclopaedia of Mathematical Sciences September 18, 1995
This reference work deals with important topics in general topology and their role in functional analysis and axiomatic set theory, for graduate students and researchers working in topology, functional analysis, set theory and probability theory. It provides a guide to recent research findings, with three contributions by Arhangel'skii and Choban.

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This book with its three contributions by Arhangel'skii and Choban treats important topics in general topology and their role in functional analysis and axiomatic set theory. It discusses, for instance, the continuum hypothesis, Martin's axiom; the theorems of Gel'fand-Kolmogorov, Banach-Stone, Hewitt and Nagata; the principles of comparison of the Luzin and Novikov indices. The book is written for graduate students and researchers working in topology, functional analysis, set theory and probability theory. It will serve as a reference and also as a guide to recent research results.

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Inside This Book (learn more)
First Sentence:
The problem of metrization of topological spaces has had an enormous influence on the development of general topology. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
stratifiable space, metrizable compactum, countable network, compacta lying, collectionwise normality, pseudocompact subspace, cleavable space, collectionwise normal space, countable paracompactness, monotone normality, star refinement, pseudocompact spaces, final compactness, linearly ordered space, continuous closed map, metrizable compacta, countable tightness, countable refinement, countably paracompact, closed discrete subspace, refining family, metrizable subspace, separable metrizable space, finite open refinement, metrizable spaces
Key Phrases - Capitalized Phrases (CAPs): (learn more)
New York, Handbook of Set-theoretic Topology, Itogi Nauki Tekh, Assume the Axiom of Constructibility, Janos Bolyai, Japan Acad
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