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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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Banach Spaces and their Applications in Analysis

overviews of new developments in each of the conference's main areas of emphasis, namely nonlinear theory, isomorphic theory of Banach spaces;

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An Introduction to Nonlinear Analysis and Fixed Point Theory

, differential calculus in Banach spaces, monotone operators, and fixed point theorems. It also discusses degree theory, nonlinear matrix equations;

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Short Course On Banach Space Theory

focuses on three major topics: the elementary theory of Schauder bases, an introduction to Lp spaces, and an introduction to C(K) spaces. While;

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Topological Degree Theory and Applications

mappings, including applications to ODEs in Banach spaces. This is followed by a study of degree theory for A-proper mappings and its applications;

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Topological Degree Theory and Applications

mappings, including applications to ODEs in Banach spaces. This is followed by a study of degree theory for A-proper mappings and its applications;

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Banach Spaces for Analysts

This is an introduction to modern Banach space theory, in which applications to other areas such as harmonic analysis function theory;

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Nonlinear Functional Analysis

The purpose of this book is to provide an introduction to the theory of the topological degree and to some variational methods used in the;

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Probability in Banach Spaces

spaces (via the type and cotype properties). Its purpose is to present some of the main aspects of this theory, from the foundations to the most;

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Handbook of the Geometry of Banach Spaces

after his is devoted to one specific direction of Banach space theory or its applications. Each article contains a motivated introduction as;

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London Mathematical Society Student Texts

focuses on three major topics: the elementary theory of Schauder bases, an introduction to Lp spaces, and an introduction to C(K) spaces. While;

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Introduction To Operator Space Theory

The theory of operator spaces is very recent and can be described as a non-commutative Banach space theory. An 'operator space' is simply a;

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Elements of Geometry of Balls in Banach Spaces

One of the subjects of functional analysis is classification of Banach spaces depending on various properties of the unit ball. The need;

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Introduction to Banach Spaces

This two-volume text provides a complete overview of the theory of Banach spaces, emphasising its interplay with classical and harmonic;

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Geometry and Martingales in Banach Spaces

metric geometry of Banach spaces and the theory of martingales, and general random vectors with values in those Banach spaces. Geometric concepts;

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Geometry and Martingales in Banach Spaces

metric geometry of Banach spaces and the theory of martingales, and general random vectors with values in those Banach spaces. Geometric concepts;

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Introduction to Banach Spaces: Analysis and Probability 2 Volume Hardback Set (Series Numbers 166-167)

This two-volume text provides a complete overview of the theory of Banach spaces, emphasising its interplay with classical and harmonic;

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Introduction to Banach Spaces: Analysis and Probability: Volume 1

This two-volume text provides a complete overview of the theory of Banach spaces, emphasising its interplay with classical and harmonic;

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The James Forest

offers an excellent introduction to more advanced topics in Banach space 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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Isometries in Banach Spaces

covers much of the work that has been done on characterizing isometries on various Banach spaces. Picking up where the first volume left off;

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Functional Analysis

spaces. This requires that we develop the theory of dual operators between Banach spaces to replace the use of adjoint operators between Hilbert;

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Applied Functional Analysis

spaces before concluding with a brief introduction to Spectral Theory. The Third Edition is more accessible and promotes interest and motivation;

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Applied Functional Analysis

spaces before concluding with a brief introduction to Spectral Theory. The Third Edition is more accessible and promotes interest and motivation;

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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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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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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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