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Elementary Functional Analysis

applications of the abstract results of functional analysis in differential and integral equations, Banach limits, harmonic analysis, summability and;

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Integral Equations, Boundary Value Problems And Related Problems

differential equations and functional equations, and integral operators including singular integral equations, applications of boundary value problems;

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Functional Analysis

Classic exposition of modern theories of differentiation and integration and principal problems and methods of handling integral equations;

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Integral & Functional Analysis

Functional Analysis. Though the contents of Functional Analysis have been used for both an undergraduate course and an introductory graduate course;

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Techniques of Functional Analysis for Differential and Integral Equations

Techniques of Functional Analysis for Differential and Integral Equations describes a variety of powerful and modern tools from;

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Elements of Functional Analysis

introductory course in functional analysis, but the opportunity has been taken to add more detail and worked examples. The main changes are complete;

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Lectures on Functional Analysis and the Lebesgue Integral

-Tonelli and Radon-Nikodym. Lectures on Functional Analysis and the Lebesgue Integral presents the most important topics for students, with;

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Nonlinear Functional Analysis & Applications

This book reviews recent topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and;

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Nonlinear Functional Analysis & Applications

This book reviews recent topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and;

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Nonlinear Functional Analysis & Applications

This book reviews topics on the areas of fixed point theory, convex and set-valued analysis, variational inequality and complementarity;

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Applied Functional Analysis

The second part of an elementary textbook which combines linear functional analysis, nonlinear functional analysis, and their substantial;

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Theory of Functions of a Real Variable

classification, certain generalizations of the Lebesgue integral, and some ideas from functional analysis. Many chapters feature challenging exercises.;

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Functional Equations and Inequalities with Applications

differential equations, integral equations, the Laplace transformation, the calculus of finite differences, and many other basic tools in analysis;

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Functional Equations and Inequalities with Applications

differential equations, integral equations, the Laplace transformation, the calculus of finite differences, and many other basic tools in analysis;

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Functional Analysis in Interdisciplinary Applications-II

Functional analysis is an important branch of mathematical analysis which deals with the transformations of functions and their algebraic;

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Metrics, Norms And Integrals

over two decades. It covers three main topics: metric and topological spaces, functional analysis, and the theory of the Lebesgue integral on;

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Metrics, Norms And Integrals

over two decades. It covers three main topics: metric and topological spaces, functional analysis, and the theory of the Lebesgue integral on;

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Operator Theory, Functional Analysis and Applications

traditional IWOTA areas and emerging adjacent fields, as well as the applications of Operator Theory and Functional Analysis. The topics range from C;

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Functional Analysis

This textbook presents the principles of functional analysis in a clear and concise way. The first three chapters describe the general;

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Linear Integral Equations

functional analysis which is necessary for an adequate treatment of the theory and the numerical solution of integral equations is developed within;

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Random Fields Estimation

graduate courses in random fields estimation. It can also be used in courses in functional analysis, numerical analysis, integral equations, and;

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Functional Analysis for the Applied Sciences

This advanced graduate textbook presents main results and techniques in Functional Analysis and uses them to explore other areas;

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Toeplitz Matrices, Convolution Operators, and Integral Equations

matrix theory, Fredholm theory and numerical analysis for singular integral equations, and efficient algorithms for linear systems with;

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Topological Riesz Spaces and Measure Theory

Measure Theory has played an important part in the development of functional analysis: it has been the source of many examples for;

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Approximation Theory and Analytic Inequalities

of functional analysis, operator theory, nonlinear analysis, variational calculus, featuring a plethora of applications, making this work a valuable;

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Volterra Equations and Applications

of the nineteenth century and this was a significant development in the theory of integral equations and nonlinear functional analysis. Volterra;

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Kurzweil-stieltjes Integral

The book is primarily devoted to the Kurzweil-Stieltjes integral and its applications in functional analysis, theory of distributions;

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