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Basic Operator Theory (Paperback, 1st ed. 1981. 1st softcover printing 2001)
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Basic Operator Theory (Paperback, 1st ed. 1981. 1st softcover printing 2001)
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rii application of linear operators on a Hilbert space. We begin
with a chapter on the geometry of Hilbert space and then proceed to
the spectral theory of compact self adjoint operators; operational
calculus is next presented as a nat ural outgrowth of the spectral
theory. The second part of the text concentrates on Banach spaces
and linear operators acting on these spaces. It includes, for
example, the three 'basic principles of linear analysis and the
Riesz Fredholm theory of compact operators. Both parts contain
plenty of applications. All chapters deal exclusively with linear
problems, except for the last chapter which is an introduction to
the theory of nonlinear operators. In addition to the standard
topics in functional anal ysis, we have presented relatively recent
results which appear, for example, in Chapter VII. In general, in
writ ing this book, the authors were strongly influenced by re cent
developments in operator theory which affected the choice of
topics, proofs and exercises. One of the main features of this book
is the large number of new exercises chosen to expand the reader's
com prehension of the material, and to train him or her in the use
of it. In the beginning portion of the book we offer a large
selection of computational exercises; later, the proportion of
exercises dealing with theoretical questions increases. We have,
however, omitted exercises after Chap ters V, VII and XII due to
the specialized nature of the subject matter."
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