Finite-Dimensional Linear Analysis: A Systematic Presentation in Problem Form
Language: English
Published by The MIT Press, Cambridge, Massachusetts, 1974
- Hardcover
- Used

Seller: West Side Book Shop, ABAA, Ann Arbor, MI, U.S.A.West Side Book Shop, ABAA
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xvii + 520 pp, translated & edited from he Russian by G.P. Barker & G. Kuerti. Ten chapters, with sub-divisions. Bibliography, Dictionary of general terms. Notations, index. Binding tight , pages clean, unmarked, paper white. gray cloth exterior unworn. Clipped white DJ in acetate protector. Size: Large Thick Octavo.
Seller Inventory # 010864
- Title
- Finite-Dimensional Linear Analysis: A Systematic Presentation in Problem Form
- Author
- Glazman, I. M. & Ljubic, Ju. I.
- Publisher
- The MIT Press, Cambridge, Massachusetts
- Publication year
- 1974
- Condition
- Near Fine
- Dust jacket
- Near Fine
- Book Type
- Book
- Binding
- Hardcover
- Language
- English
- ISBN 10
- 0262070588
- ISBN 13
- 9780262070584
- Edition
- First English Language Edition.
- Series
- Book 9 of 303: Dover Books on Mathematics
- Seller catalogs
- MATHEMATICS
The authors have based their approach on the fundamental pedagogic proposition that the best way to learn mathematics is to do mathematics— that the essence of understanding any given set of mathematical propositions comes when the student succeeds in proving them for himself, however roughly, rather than after a mere reading of a series of proofs, however polished. This aspect of the book will appeal to strongly motivated students: it can be used as a resource for independent study and in cooperative seminars, preferably without faculty presence. Of course, it can also be used as the basis of more conventional lecture presentations. It is suggested that the book be introduced at the senior or the first-year graduate level.
The book is also meant to give insight into functional analysis, which may be formulated as linear analysis within an infinite-dimensional framework. As the student allows his consideration of the propositions move toward the limiting case of unrestricted dimensionality, he will find that his conceptual outlook approaches that proper to functional analysis. In that regard, the book represents an introduction to the latter subject, free of the difficulties inherent in the explicit admission of infinities.
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