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A Course in Operator Theory (Graduate Studies in Mathematics, Vol. 21) Hardcover – October 26, 1999

ISBN-13: 978-0821820650 ISBN-10: 0821820656 Edition: 1st

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A Course in Operator Theory (Graduate Studies in Mathematics, Vol. 21) + A Course in Functional Analysis (Graduate Texts in Mathematics)
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Product Details

  • Series: Graduate Studies in Mathematics (Book 21)
  • Hardcover: 372 pages
  • Publisher: American Mathematical Society; 1st edition (October 26, 1999)
  • Language: English
  • ISBN-10: 0821820656
  • ISBN-13: 978-0821820650
  • Product Dimensions: 7 x 10 inches
  • Shipping Weight: 1.9 pounds (View shipping rates and policies)
  • Average Customer Review: 5.0 out of 5 stars  See all reviews (1 customer review)
  • Amazon Best Sellers Rank: #607,042 in Books (See Top 100 in Books)

Editorial Reviews

Review

"John B. Conway belongs to the best authors of basic textbooks ... The present book continues this tradition of clear and elegant way of presentation. ... this book can be highly recommended for students of operator theory as well as to experts in the field who will find many interesting ideas there." ---- Mathematica Bohemica<br /><br />"Conway's book adds a complementary volume of study for those just becoming acquainted with the field ... shares ... a style which is relaxed, yet concise ... recommend it to anyone wishing to gain a better understanding of operator theory." ---- Bulletin of the London Mathematical Society<br /><br />"This is an excellent course in operator theory and operator algebras ... leads the reader to deep new results and modern research topics ... the author has done more than just write a good book--he has managed to reveal the unspeakable charm of the subject, which is indeed the `source of happiness' for operator theorists." -- --Mathematical Reviews

"Conway's book adds a complementary volume of study for those just becoming acquainted with the field ... shares ... a style which is relaxed, yet concise ... recommend it to anyone wishing to gain a better understanding of operator theory." ---- Bulletin of the London Mathematical Society

"This is an excellent course in operator theory and operator algebras ... leads the reader to deep new results and modern research topics ... the author has done more than just write a good book--he has managed to reveal the unspeakable charm of the subject, which is indeed the `source of happiness' for operator theorists." ---- Mathematical Reviews

From the Publisher

Professor Conway's authoritative treatment makes this a compelling and rigorous course text, suitable for graduate students who have had a standard course in functional analysis.

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Most Helpful Customer Reviews

1 of 3 people found the following review helpful By Let's Compare Options TOP 500 REVIEWER on May 18, 2013
Format: Hardcover Verified Purchase
Today operators are most associated with complex, leading edge operator algebras. However, the more general term, and the first part of this wonderful volume, includes much more general operator theory, which is ubiquitous in all of mathematics. Before the incredible beauty and symmetries, as well as clever surprises in operator algebras became the current focus, operators were most frequently explored as wonderful ways to grasp linear algebra and vector spaces and mappings more intuitively.

Of course the calculus operators of grad/ div/ rad/ curl/ differentiate/ integrate and their twin cousins in analysis using functionals as well as functions extend beyond the current algebra research focus to geometry, Laplacians, Fourier and many other transforms, probability theory, and nearly every other area of math.

When metaphysics wonders if "math" is a tool used to understand the universe, or a tool used BY the universe, the serious side of the issue almost always involves the beauty, function and ubiquitous appearance of operators, which in lie algebras and quantum physics seem to somehow be part of the "fabric" of the paths themselves, not just their explanations or calculations!

This is a wonderful overview, but certainly not a "lay" or beginner treatment, and since it is very up to date even a decade later, the majority of the coverage IS algebras-- because that's where the majority of the "action" is even today in research. Of course quantum field theory also is actively researching other aspects of operators, particular in gauge analysis and theories. The treatment is conclusively graduate unless you're a very advanced undergrad who for some reason was really attracted to the calculus of variations and functional analysis, or algebraic mappings in general.
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