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“Single Variable Calculus: A First Step 1st Edition, ISBN-13: 978-3110524628” has been added to your cart. View cart
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A First Course in Functional Analysis
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Home Mathematics A First Course in Functional Analysis, ISBN-13: 978-1498771610
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A First Course in Functional Analysis, ISBN-13: 978-1498771610

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Category: Mathematics Tags: A First Course in Functional Analysis, ISBN-13: 978-1498771610, Orr Moshe Shalit
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Description

A First Course in Functional Analysis, ISBN-13: 978-1498771610
[PDF eBook eTextbook]

256 pages
Publisher: Chapman and Hall/CRC; 1 edition (March 7, 2017)
Language: English
ISBN-10: 9781498771610
ISBN-13: 978-1498771610

Written as a textbook, A First Course in Functional Analysis is an introduction to basic functional analysis and operator theory, with an emphasis on Hilbert space methods. The aim of this book is to introduce the basic notions of functional analysis and operator theory without requiring the student to have taken a course in measure theory as a prerequisite. It is written and structured the way a course would be designed, with an emphasis on clarity and logical development alongside real applications in analysis. The background required for a student taking this course is minimal; basic linear algebra, calculus up to Riemann integration, and some acquaintance with topological and metric spaces.

Review

A First Course in Functional Analysis by Orr Moshe Shalit is an excellent introduction to linear analysis. Its straightforward approach to the key ideas of the field, with special emphasis on Hilbert spaces, will be very much appreciated both by students and instructors. The book is suitable for advanced undergraduates and beginning graduate students who have had prior exposure to advanced calculus and linear algebra. I highly recommend this book to anyone teaching a first course in abstract analysis.
―Jens Harlander, Boise State University

About the Author

Orr Moshe Shalit is an assistant professor of mathematics at the Technion – Israel Institute of Technology in Haifa, Israel. His research interests lie in the topic of operator theory and operator algebras. He is the author of over 20 research papers and is a regular reviewer for many prestigious journals.

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