Function Spaces with Uniform, Fine and Graph Topologies / SpringerBriefs in Mathematics (PDF)
(Sprache: Englisch)
This book presents a comprehensive account of the theory of spaces of continuous functions under uniform, fine and graph topologies. Besides giving full details of known results, an attempt is made to give generalizations wherever possible, enriching the...
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This book presents a comprehensive account of the theory of spaces of continuous functions under uniform, fine and graph topologies. Besides giving full details of known results, an attempt is made to give generalizations wherever possible, enriching the existing literature.
The goal of this monograph is to provide an extensive study of the uniform, fine and graph topologies on the space C(X,Y) of all continuous functions from a Tychonoff space X to a metric space (Y,d); and the uniform and fine topologies on the space H(X) of all self-homeomorphisms on a metric space (X,d). The subject matter of this monograph is significant from the theoretical viewpoint, but also has applications in areas such as analysis, approximation theory and differential topology. Written in an accessible style, this book will be of interest to researchers as well as graduate students in this vibrant research area.
Bibliographische Angaben
- Autoren: Robert A. McCoy , Subiman Kundu , Varun Jindal
- 2018, 1st ed. 2018, 106 Seiten, Englisch
- Verlag: Springer-Verlag GmbH
- ISBN-10: 3319770543
- ISBN-13: 9783319770543
- Erscheinungsdatum: 21.04.2018
Abhängig von Bildschirmgröße und eingestellter Schriftgröße kann die Seitenzahl auf Ihrem Lesegerät variieren.
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- Größe: 1.61 MB
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Sprache:
Englisch
Pressezitat
“The monograph provides a detailed introduction to the theory of function spaces with uniform, fine and graph topologies together with complete proofs of the most up to date results in the area. The book will certainly be useful for specialists working in topology and functional analysis as well as for students who need to learn the basics of the theory of the respective function spaces.” (Vladimir Tkachuk, zbMATH 1395.54001, 2018)
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