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Mild Differentiability Conditions for Newton's Method in Banach Spaces

In this book the authors use a technique based on recurrence relations to study the convergence of the Newton method under mild;

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

of Banach spaces into higher dimensional spaces. Because the question turns out to be closely related to porous sets in Banach spaces, it provides a;

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Frechet Differentiability Of Lipschitz Functions And Porous

of Banach spaces into higher dimensional spaces. Because the question turns out to be closely related to porous sets in Banach spaces, it provides a;

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Gâteaux Differentiability of Convex Functions and Topology

discussed, including interferences and counterexamples, with a special emphasis on topological implications. Nonseparable Banach spaces, renorming;

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Descriptive Topology and Functional Analysis II

topology, differentiability and renorming, tensor products of Banach spaces and aspects of Cp-theory, this volume is particularly useful to young;

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Introduction to Various Aspects of Degree Theory in Banach Spaces

Since its development by Leray and Schauder in the 1930's, degree theory in Banach spaces has proved to be an important tool in tackling;

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Geometric Nonlinear Functional Analysis, Volume 1

between Banach spaces (e.g., differentiability, stability, approximation, existence of extensions, fixed points, etc.). This study leads naturally;

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Recent Studies in Differential Equations

, presenting a few relevant applications of abstract Volterra integro-differential inclusions in Banach spaces. The authors study the existence and;

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Almost Periodic Solutions of Differential Equations in Banach Spaces

of inhomogenous equations in Banach Spaces. Many of the results represent significant advances in this area. In particular, the authors systematically;

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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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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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Sequence Spaces and Nonarchimedean Analysis

nonarchimedean analysis. The topics covered include absolute and strong almost convergence, duality in sequence spaces, functional Banach limits, matrix;

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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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Quasi-Invariant & Pseduo-Differentiable Measures in Banach Spaces

of linear or non-linear operators in the Banach space. Moreover, differentiability of measures is the stronger condition and there is a very large;

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Banach Spaces of Continuous Functions as Dual Spaces

This book gives a coherent account of the theory of Banach spaces and Banach lattices, using the spaces C_0(K) of continuous functions on a;

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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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Stochastic Processes in Non-Archimedean Banach Spaces, Manifolds & Topological Groups

Banach spaces may be finite and infinite dimensional over a field and manifolds are modelled on Banach spaces. This book reviews research;

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Foundations Of Complex Analysis In Non

/>The new concept of Quasi-differentiability introduced by the author represents the backbone of the theory of Holomorphy for non-locally;

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Minimizers for a One-Dimensional Elasticity Problem

requirements over W and B are standard. Assuming that B is concave and under mild growth conditions on W and B, we obtained existence of minimizers for;

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Convex and Set-Valued Analysis

spaces Stability of coincidence points and properties of covering maps Topological degree and fixed points of set-valued maps in Banach spaces;

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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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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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Banach Spaces and their Applications in Analysis

of Banach space methods. Indeed, many problems seemingly far from the classical geometry of Banach spaces have been solved using Banach space;

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Probability in Banach Spaces

spaces. Based on these tools, the book presents a complete treatment of the main aspects of Probability in Banach spaces (integrability and limit;

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