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Theory of Besov Spaces

This is a self-contained textbook of the theory of Besov spaces and Triebel-Lizorkin spaces oriented toward applications to partial;

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Linear and Quasilinear Parabolic Problems: Volume II: Function Spaces

in the literature. In particular, it develops a unified theory of anisotropic Besov and Bessel potential spaces on Euclidean corners, with;

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Beyond Sobolev and Besov

of solutions in Besov and fractional Sobolev spaces. In particular, it studies regularity estimates of PDEs of elliptic, parabolic and hyperbolic type;

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Envelopes and Sharp Embeddings of Function Spaces

simple tools for the study of classical and more complicated spaces, such as Besov and Triebel-Lizorkin types, in limiting situations. This;

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Envelopes and Sharp Embeddings of Function Spaces

simple tools for the study of classical and more complicated spaces, such as Besov and Triebel-Lizorkin types, in limiting situations. This;

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The Dirichlet Space and Related Function Spaces

important themes as multipliers, reproducing kernels, and Besov spaces, among others. The authors present the theory of the Dirichlet space and;

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London Mathematical Society Student Texts

decompositions in Lp spaces, Hardy spaces and Besov spaces are discussed and wavelet characterisations of those spaces are provided. Also included are;

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A Mathematical Introduction to Wavelets

decompositions in Lp spaces, Hardy spaces and Besov spaces are discussed and wavelet characterisations of those spaces are provided. Also included are;

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Q Analysis on Euclidean Spaces

Starting with the fundamentals of Q spaces and their relationships to Besov spaces, this book presents all major results around Q spaces;

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General Parabolic Mixed Order Systems in Lp and Applications

accessible by standard methods as, e.g., semigroup theory. Results are obtained in different types of non-integer Lp-Sobolev spaces as Besov spaces;

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A First Course in Sobolev Spaces

edition is the chapter on Besov spaces, which are now treated using interpolation theory.;

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The Laplace Equation

problems. It also examines different solutions - classical, in Sobolev spaces, in Besov spaces, in homogeneous Sobolev spaces and in the sense;

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The Laplace Equation

problems. It also examines different solutions - classical, in Sobolev spaces, in Besov spaces, in homogeneous Sobolev spaces and in the sense;

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More Progresses In Analysis - Proceedings Of The 5th International Isaac Congress

differential equations, but also includes function spaces, operator theory, integral transforms and equations, potential theory, complex analysis and;

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Elliptic Boundary Value Problems with Fractional Regularity Data

upper half-space with coefficients independent of the transversal variable and with boundary data in fractional Hardy-Sobolev and Besov spaces;

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Integration Theory

theory. Chapters discuss: function spaces and functionals, extension of Daniell spaces, measures of Hausdorff spaces, spaces of measures;

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Fuzzy Operator Theory in Mathematical Analysis

theory with applications to fuzzy metric spaces, fuzzy normed spaces, partially ordered fuzzy metric spaces, fuzzy normed algebras, and non;

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Fuzzy Operator Theory in Mathematical Analysis

theory with applications to fuzzy metric spaces, fuzzy normed spaces, partially ordered fuzzy metric spaces, fuzzy normed algebras, and non;

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Nonlinear Potential Theory and Weighted Sobolev Spaces

The book systematically develops the nonlinear potential theory connected with the weighted Sobolev spaces, where the weight usually;

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Representation Theorems in Hardy Spaces

The theory of Hardy spaces has close connections to many branches of mathematics including Fourier analysis, harmonic analysis, singular;

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Representation Theorems in Hardy Spaces

The theory of Hardy spaces has close connections to many branches of mathematics including Fourier analysis, harmonic analysis, singular;

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A Theory of Cross-Spaces. (AM-26), Volume 26

The description for this book, A Theory of Cross-Spaces. (AM-26), will be forthcoming.;

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Green's Functions and Boundary Value Problems

guide to boundary value problems, now featuring modern computational methods and approximation theory Green's Functions and Boundary Value;

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Generalized Metric Spaces and Mappings

way, this book discusses the basic theory of generalized metric spaces by using the mapping method, and summarizes the most important research;

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A Cp Theory Problem Book

information on the preservation of topological properties by homeomorphisms of function spaces. An exhaustive theory of t-equivalent, u-equivalent;

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Differential Forms on Singular Varieties

treatment of the Deligne theory of mixed Hodge structures on the cohomology of singular spaces. This book features an approach that employs;

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Pre-Riesz Spaces

This monograph develops the theory of pre-Riesz spaces, which are the partially ordered vector spaces that embed order densely into Riesz;

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