Introductory Functional Analysis with Applications

Front Cover
Wiley, 1978 - Mathematics - 688 pages
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.

Contents

Metric Spaces
1
AC Complement of a set A 18 609
11
A sequence space
34
Normed Spaces Banach Spaces
49
Co A sequence space
70
Complex plane or the field of complex numbers 6 51
83
Dimension of a space X 54
114
Inner Product Spaces Hilbert Spaces
127
Spectral Theory of Bounded
459
Ex Spectral family
494
Unbounded Linear Operators
523
Unbounded Linear Operators
571
f Norm of a bounded linear functional ƒ 104
582
Some Material for Review
609
Families
617
Answers to OddNumbered Problems
623

Ca b
225
Banach Fixed
299
Approximation
327
Spectral Theory of Linear Operators
363
Compact Linear Operators on Normed
405
References
675
Index
681
459
684
363
687
Copyright

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About the author (1978)

In books such as Introductory Functional Analysis with Applications and Advanced Engineering Mathematics, Erwin Kreyszig attempts to relate the changing character and content of mathematics to practical problems.

Bibliographic information