Techniques of Constructive Analysis (Universitext)
Language: English
Published by Springer, 2006
Series: Book 24 of 261 - Universitext
- Softcover
- Used
Condition: Used - Good
£ 34.28
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- Title
- Techniques of Constructive Analysis (Universitext)
- Author
- S. Bridges, Douglas,Simona Vita, Luminita
- Publisher
- Springer
- Publication year
- 2006
- Condition
- Good
- Binding
- paperback
- Language
- English
- ISBN 10
- 038733646X
- ISBN 13
- 9780387336466
- Series
- Book 24 of 261: Universitext
This book is an introduction to constructive mathematics with an emphasis on techniques and results that have been obtained in the last twenty years. It is the only book to deal with developments in Bishop-style constructive analysis over the past 20 years. The text covers fundamental theory of the real line and metric spaces, focusing on locatedness in normed spaces and with associated results about operators and their adjoints on a Hilbert space. There are two appendices to the book. The first gathers together some basic notions about sets and orders; the second gives the axioms for intuitionistic logic. The intended readership of the book consists of senior undergraduate and graduate students, as well as professional research mathematicians. No background in intuitionistic logic or constructive analysis is needed in order to read the book, but some familiarity with the classical theories of metric, normed and Hilbert spaces is necessary.
"Synopsis" may belong to another edition of this title.
From the Back Cover
This text provides a rigorous, wide-ranging introduction to modern constructive analysis for anyone with a strong mathematical background who is interested in the challenge of developing mathematics algorithmically. The authors begin by outlining the history of constructive mathematics, and the logic and set theory that are used throughout the book. They then present a new construction of the real numbers, followed by the fundamentals of the constructive theory of metric and normed spaces; the lambda-technique (a special method that enables one to prove many results that appear, at first sight, to be nonconstructive); finite- dimensional and Hilbert spaces; and convexity, separation, and Hahn-Banach theorems. The book ends with a long chapter in which the work of the preceding ones is applied to operator theory and other aspects of functional analysis. Many results and proofs, especially in the later chapters, are of relatively recent origin.
The intended readership includes advanced undergraduates, postgraduates, and professional researchers in mathematics and theoretical computer science. With this book, the authors hope to spread the message that doing mathematics constructively is interesting and challenging, and produces new, deep computational information.
"About the title" may belong to another edition of this title.
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