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Banach, Frechet, Hilbert and Neumann Spaces

is on normed or semi-normed vector spaces, including the spaces of Banach, Frechet and Hilbert, with new developments on Neumann spaces, but;

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Frechet Differentiability of Lipschitz Functions and Porous Sets in Banach Spaces (AM-179)

is relevant to classical analysis and descriptive set theory on Banach spaces. The book opens several new research directions in this area;

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Frechet Differentiability Of Lipschitz Functions And Porous

is relevant to classical analysis and descriptive set theory on Banach spaces. The book opens several new research directions in this area;

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Complex Analysis

analytic characterization of simply connected domains. The second part is concerned with functional analytic methods: Frechet and Hilbert spaces;

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Applied Functional Analysis

independent of the preceding material, the second and third parts deal with Banach spaces, Hilbert space, spectral theory, and variational techniques;

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Fixed Points of Nonlinear Operators

mappings, pseudo-contrations in Hilbert Spaces and in Banach Spaces. Iterative methods of zeros for accretive mappings in Banach Spaces and;

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A First Course in Functional Analysis

operators, Hilbert spaces, operators on Hilbert spaces, spectral theory and Banach algebras usually taught as a core course to post-graduate;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Geometry In A Fréchet Context

Many geometrical features of manifolds and fibre bundles modelled on Frechet spaces either cannot be defined or are difficult to handle;

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Functional Analysis

graph theorem, the Hahn-Banach theorem, adjoint operators, weak topologies and reflexivity, operators in Hilbert spaces, spectral theory;

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Real Analysis

: topological spaces, Banach and Hilbert spaces, measure spaces, Riesz spaces, Polish spaces, locally convex spaces, Frechet spaces, Schwartz space, and;

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Spectral Theory of Bounded Linear Operators

normal operators acting on Hilbert spaces; (ii) the Riesz-Dunford functional calculus for Banach-space operators; and (iii) the Fredholm theory;

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Spectral Theory of Bounded Linear Operators

normal operators acting on Hilbert spaces; (ii) the Riesz-Dunford functional calculus for Banach-space operators; and (iii) the Fredholm theory;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Functional Analysis

This book presents basic elements of the theory of Hilbert spaces and operators on Hilbert spaces, culminating in a proof of the spectral;

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Generalized Mercer Kernels and Reproducing Kernel Banach Spaces

kernel Hilbert spaces (RKHSs). A key point is to endow Banach spaces with reproducing kernels such that machine learning in RKBSs can be well;

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History of Functional Analysis

contributions of Hilbert; duality and the definition of normed spaces, including the Hahn-Banach theorem and the method of the gliding hump and Baire;

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Real Operator Algebras

algebras and to give a systematic discussion for real operator algebras. Since the treatment is from the beginning (real Banach and Hilbert spaces;

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Isometries in Banach Spaces

A continuation of the authors' previous book, Isometries on Banach Spaces: Vector-valued Function Spaces and Operator Spaces, Volume Two;

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Direct Integral Theory

This book covers various topics related to direct integral theory, including Borel spaces, direct integral of Hilbert spaces and operators;

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Direct Integral Theory

This book covers various topics related to direct integral theory, including Borel spaces, direct integral of Hilbert spaces and operators;

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Calkin Algebras and Algebras of Operators on Banach SPates

on a Hilbert space have also evolved, and Calkin Algebras andAlgebras of Operators on Banach Spaces provides an introduction to this set;

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An Introduction to Functional Analysis

, dynamical systems, and the theory of partial differential equations. The treatment of Hilbert spaces covers the topics required to prove the Hilbert;

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An Introduction to Functional Analysis

, dynamical systems, and the theory of partial differential equations. The treatment of Hilbert spaces covers the topics required to prove the Hilbert;

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Introductory Functional Analysis with Ap

problems on Hilbert space theory and on Banach spaces and emphasizes concepts, principles, methods and major applications of functional analysis.;

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Norm Derivatives And Characterizations Of Inner Product Spaces

in solving key problems in the characterizations of Banach spaces as Hilbert spaces.This book presents, in a clear and detailed style, state-of-the;

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Non-Archimedean Linear Operators & Applications

-Archimedean Banach and Hilbert spaces. This includes, non-archimedean valued fields, bounded and unbounded linear operators, bilinear forms, functions;

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