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Differential Operators On Spaces Of Variable Integrability

of this book is to provide a solid functional-analytic background for the study of differential operators on spaces with variable integrability;

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Partial Differential Equations: Vol. 1 Foundations and Integral Representations

of operator equations in Banach spaces; Linear operators in Hilbert spaces and spectral theory; Schauder's theory of linear elliptic differential;

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Unbounded Linear Operators

This volume presents a systematic treatment of the theory of unbounded linear operators in normed linear spaces with applications to;

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Integral Operators in Non-Standard Function Spaces: Volume 1: Variable Exponent Lebesgue and Amalgam Spaces

This book, the result of the authors' long and fruitful collaboration, focuses on integral operators in new, non-standard function spaces;

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Integral Operators in Non Standard Function Spaces

This book, the result of the authors' long and fruitful collaboration, focuses on integral operators in new, non-standard function spaces;

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Function Spaces, Entropy Numbers, Differential Operators

of central importance in analysis, namely the relationship between i) function spaces on Euclidean n-space and on domains; ii) entropy numbers;

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Function Spaces, Entropy Numbers, Differential Operators

of central importance in analysis, namely the relationship between i) function spaces on Euclidean n-space and on domains; ii) entropy numbers;

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Degenerate Differential Equations in Banach Spaces

results on PDEs and algebraic-differential equations, and establishes the analyzability of the semigroup generated by some degenerate parabolic;

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Operator Theory and Differential Equations

spaces, differential equations or mathematical modeling, the book provides a state-of-the-art account of various fascinating areas of operator;

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London Mathematical Society Lecture Note Series

in L2-spaces and L2-Soboler spaces, and in particular their importance in solving functional analytic problems involving differential operators;

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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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Functional Analysis in Applied Mathematics and Engineering

differential operators Hilbert-Schmidt operators Volterra equations Sobolev spaces control theory and variational analysis Hilbert;

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Functional Analysis in Applied Mathematics and Engineering

differential operators Hilbert-Schmidt operators Volterra equations Sobolev spaces control theory and variational analysis Hilbert;

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Morrey Spaces

In this set of lecture notes, the author includes some of the latest research on the theory of Morrey Spaces associated with Harmonic;

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Differential Galois Theory and Non-Integrability of Hamiltonian Systems

Hamiltonian systems and the integrability of complex analytical linear differential equations. For linear differential equations, integrability;

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Coulomb Frames in the Normal Bundle of Surfaces in Euclidean Spaces

differential geometry. It discusses elementary concepts of surface geometry in higher-dimensional Euclidean spaces, in particular the differential;

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Modern Spherical Functions

This book presents an exposition of spherical functions on compact symmetric spaces, from the viewpoint of Cartan-Selberg. Representation;

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Spectral Theory And Differential Operators

functional analysis, up to the spectral theorem for bounded linear operators on Banach spaces. However, it describes the theory of Fourier transforms;

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Handbook of Analytic Operator Theory

Handbook of Analytic Operator Theory thoroughly covers the subject of holomorphic function spaces and operators acting on them. The spaces;

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London Mathematical Society Lecture Note Series

the definition of arithmetic differential operators on this field. Buium's theory of arithmetic jet spaces is then developed succinctly;

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Variable Lebesgue Spaces and Hyperbolic Systems

of variable Lebesgue spaces; proofs are modeled on the classical theory. Subsequently, the Hardy-Littlewood maximal operator is discussed. In the last;

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Introduction to Fractional and Pseudo Differential Equations with Singular Symbo

The book systematically presents the theories of pseudo-differential operators with symbols singular in dual variables, fractional order;

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Differential-algebraic Equations

systems to general nonlinear systems. Further sections on control problems, generalized inverses of differential algebraic operators, generalized;

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Lectures on Pseudo-Differential Operators

The theory of pseudo-differential operators (which originated as singular integral operators) was largely influenced by its application to;

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Lectures on Pseudo-Differential Operators

The theory of pseudo-differential operators (which originated as singular integral operators) was largely influenced by its application to;

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Operator Extensions, Interpolation of Functions and Related Topics

and with the spectral theory of differential operators. Other topics concern operator inequalities, spectral theory in general spaces and;

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Boundary Value Problems and Singular Pseudo-Differential Operators

This book covers the analysis of pseudo-differential operators on manifolds with conical points and edges. The standard singular integral;

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