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Banach-Hilbert Spaces, Vector Measures and Group Representations
 
 
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Banach-Hilbert Spaces, Vector Measures and Group Representations (Hardcover)

~ (Author) "1-1.1. Most treatments of functional analysis are applicable to both real and complex cases..." (more)
Key Phrases: decent subset, conjugated vector space, unique extension theorem, Theorem Let, Exercise Let, Exercise Prove (more...)
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Editorial Reviews

Review

...a very good introduction to topics in analysis.. -- Mathematical Reviews, 2003

...this book is an original and interesting textbook in advanced analysis. -- Mathematics Abstracts


Product Description

Provides an elementary introduction to classical analysis on normed spaces, with special attention paid to fixed points, calculus, and ordinary differential equations. Ideal for beginners who want to get through the basic material as soon as possible and then do their own research immediately.

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Tsoy-Wo Ma
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Inside This Book (learn more)
First Sentence:
1-1.1. Most treatments of functional analysis are applicable to both real and complex cases. Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
decent subset, conjugated vector space, unique extension theorem, field homotopy, compact linear map, decent functions, open relatively compact set, projective norm, small simplex, principal fundamental matrix, compact normal operator, closed vector subspace, choose simple functions, compact homotopy, extreme subset, bounded linear forms, implicit mapping theorems, inequivalent irreducible unitary representations, tensor norm, positive linear form, upper function, continuous sesquilinear form, bounded representations, unbounded measures, hyperinvariant subspace
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Theorem Let, Exercise Let, Exercise Prove, Lemma Let, Theorem Every, Exercise Show, Corollary Let, Example Let, Corollary Every, Exercise Find, Lemma Every, Zorn's Lemma, Theorem There, Approximation Theorem, Banach-Steinhaus Theorem, Mean Spaces, Foundation of Functional Analysis, Ordinary Differential Equations, Semiring Formula, Ascoli's Theorem, Functional Calculus of Self-Adjoint Operators, Spectral Integration, Almost Uniform Convergence, Characterization of Projectors, Direct Sums
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