- Paperback
- Publisher: Ungar, (1966)
- ASIN: B000R058A0
- Average Customer Review: 4.5 out of 5 stars See all reviews (2 customer reviews)
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Most Helpful Customer Reviews
33 of 33 people found the following review helpful:
5.0 out of 5 stars
Very readable classic,
By A Customer
This review is from: Functional Analysis (Dover Books on Mathematics) (Paperback)
This book is a bargain ... in these days of $100 paperbacks ! The foreign authors, who 1st published this in the early 50s, write in a very readable way as opposed to most US profs. The book starts with an example of a continuous function which is not differentiable and then proves Lebesgue's theorem which tells you when a function does have a derivative. The 2nd part of the book is about Integral equations which again starts with some examples of problems the early 19th century mathematicians solved. Particularly interesting to me was Fredholm's method which was to replace the integral with a series. The book covers all the topics you would expect in a very readable form.
17 of 33 people found the following review helpful:
4.0 out of 5 stars
The standard work, but there are better,
By
This review is from: Functional Analysis (Dover Books on Mathematics) (Paperback)
This is the "standard" book on the subject. It is referenced everywhere. It has a lot in it. I have not read it cover to cover, just used it for reference, but if you are new to the subject I think Kolmogorov and Fomin looks beeter, and Shilov's books look better too.
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Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
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Citations (learn more)
100
books
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- Hilbert Space, Boundary Value Problems and Orthogonal Polynomials (Operator Theory: Advances and Applications) by Allan M. Krall on 4 pages
- Nonstandard Analysis and Vector Lattices (Mathematics and its Applications Volume 525) by S.S. Kutateladze on page 77, page 229, and Back Matter
- Linear Functional Analysis (Springer Undergraduate Mathematics Series) by Bryan Rynne on page 47, page 48, and page 172
- Partial Differential Equations I: Basic Theory (Applied Mathematical Sciences) by Michael E. Taylor on page 268, Back Matter (1), and Back Matter (2)
- Ordered Algebraic Structures (Developments in Mathematics) by Jorge Martínez on page 8, and page 203
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