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Introductory Functional Analysis with Applications: (Revised Edition)
Was R1,505.95Now R1,159.58(eB 11596)
Delivery time: 24hr delivery in main centres: Order before 12h00 Monday - Friday, to receive the next working day Average customer rating: Country: United States of AmericaFormat: Softcover
Publisher: John Wiley & SonsISBN: 9780471504597 Publication date: March 1989 Length: 230mm Width: 154mm Thickness: 33mm Weight: 939g Edition: Revised edition Pages: 704 Illustrations: index Readership: Tertiary education Prescribed at: UNISA - Mathematics - MAT4429 Prescribed at: UNISA - Mathematics - MAT4418 Prescribed at: University of Pretoria - Mathematics - WTW 710 Prescribed at: University of Stellenbosch - Mathematics - WIS 778 Prescribed at: Nelson Mandela Metropolitan University - Mathematics - WS324 Prescribed at: University of Johannesburg - Mathematics - MAT0117 Prescribed at: Northwest University of Potchefstroom - Mathematics - WISK 612
Introductory Functional Analysis with Applications: (Revised Edition)
Author: Erwin Kreyszig
Was R1,505.95 Now R1,159.58
Note: This product is an international student edition and is only available for sale in South Africa. Therefore it cannot be delivered to an international delivery address. The aim of this text is to familiarize undergraduate students of mathematics with the basic concepts, principles and methods of functional analysis. More than 900 selected problems have been designed to help readers understand the subject and develop skills and intuition. Provides avenues for applying functional analysis to the practical study of natural sciences as well as mathematics. Contains worked problems on Hilbert space theory and on Banach spaces and emphasizes concepts, principles, methods and major applications of functional analysis. - Metric Spaces
- Normed Spaces
- Banach Spaces
- Inner Product Spaces
- Hilbert Spaces
- Fundamental Theorems for Normed and Banach Spaces
- Further Applications
- Banach Fixed Point Theorem
- Spectral Theory of Linear Operators in Normed Spaces
- Compact Linear Operators on Normed Spaces and Their Spectrum
- Spectral Theory of Bounded Self
- Adjoint Linear Operators
- Unbounded Linear Operators in Hilbert Space
- Unbounded Linear Operators in Quantum Mechanics
- Appendices
- References
- Index
Fields marked with an asterisk (*) are required
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