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Spear Operators Between Banach Spaces

This monograph is devoted to the study of spear operators, that is, bounded linear operators G between Banach spaces X and Y satisfying;

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Functional Analysis

allows grasping the main ideas more rapidly. Other important Banach spaces arising from function spaces and sequence spaces are also treated.In;

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Analytic Function Spaces

The core of this book are Banach spaces of analytic functions on the unit disk. Not only do we study how operators like composition;

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A First Course in Functional Analysis

A First Course in Functional Analysis lucidly covers Banach spaces, continuous linear functionals, the basic theorems of bounded linear;

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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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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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Eigenvalues, Embeddings And Generalised Trigonometric Functi

embeddings. In the theory of s-numbers the idea is to attach to every bounded linear map between Banach spaces a monotone decreasing sequence of non;

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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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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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Cambridge Tracts in Mathematics

investigating linear and compact operators between Banach spaces. The main intention of this Tract is to study the relations between compactness and;

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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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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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Function Spaces, Entropy Numbers, Differential Operators

in quasi-Banach spaces; and iii) the distribution of the eigenvalues of degenerate elliptic (pseudo) differential operators. The treatment;

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Function Spaces, Entropy Numbers, Differential Operators

in quasi-Banach spaces; and iii) the distribution of the eigenvalues of degenerate elliptic (pseudo) differential operators. The treatment;

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Introduction to Banach Algebras, Operators, and Harmonic Analysis

on Banach spaces: Professor Eschmeier gives all the background for the exciting topic of invariant subspaces of operators, and discusses some;

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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Geometry and Martingales in Banach Spaces

Geometry and Martingales in Banach Spaces provides a compact exposition of the results explaining the interrelations existing between the;

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Theory of Linear Operations

on results concerning linear operators defined principally in Banach spaces. He interprets general theorems in a variety of areas, including;

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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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Functional Analysis with Applications

This book on functional analysis covers all the basics of the subject (normed, Banach and Hilbert spaces, Lebesgue integration and spaces;

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Differentiability in Banach Spaces, Differential Forms and Applications

This book is divided into two parts, the first one to study the theory of differentiable functions between Banach spaces and the second to;

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Differentiability in Banach Spaces, Differential Forms and Applications

This book is divided into two parts, the first one to study the theory of differentiable functions between Banach spaces and the second to;

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Dynamical Zeta Functions and Dynamical Determinants for Hyperbolic Maps

The spectra of transfer operators associated to dynamical systems, when acting on suitable Banach spaces, contain key information about the;

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Degenerate Differential Equations in Banach Spaces

operators in spaces of continuous functions.;

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Functional Analysis

allows grasping the main ideas more rapidly. Other important Banach spaces arising from function spaces and sequence spaces are also treated.;

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Functional Analysis

allows grasping the main ideas more rapidly. Other important Banach spaces arising from function spaces and sequence spaces are also treated.;

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