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Representation Theorems in Hardy Spaces

classes of Hardy spaces: Hardy spaces of the open unit disc and Hardy spaces of the upper half plane. With over 300 exercises, many with;

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Representation Theorems in Hardy Spaces

classes of Hardy spaces: Hardy spaces of the open unit disc and Hardy spaces of the upper half plane. With over 300 exercises, many with;

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50 Years with Hardy Spaces

analysis, function spaces and related topics, authored by internationally recognized experts in the fields. It also features an illustrated;

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Vogue Years 50 Track Best of 1962-1967. Hardy, Francoise, CD

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Hardy Spaces

classical results on Hardy spaces and applies them to fundamental concrete problems in analysis. The results are illustrated with numerous solved;

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Sub-Hardy Hilbert Spaces In The Unit Disk

Originally developed in 1966, Hilbert spaces have undergone intense investigation in the past few years. This book concerns a family;

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From Vector Spaces to Functional Analysis

analysis, and Hardy spaces with applications to system theory; an introduction to modern functional analytic methods to better familiarize readers;

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Hardy Spaces on Homogeneous Groups. (MN-28)

The object of this monograph is to give an exposition of the real-variable theory of Hardy spaces (HP spaces). This theory has attracted;

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Harmonic Analysis (PMS-43), Volume 43

: singular integral and pseudo-differential operators, the theory of Hardy spaces, Lsup estimates involving oscillatory integrals and Fourier;

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Taylor Coefficients and Coefficient Multipliers of Hardy and Bergman-Type Spaces

and especially of the coefficient multipliers between spaces of Hardy type. Offering a comprehensive reference guide to the subject, it is the;

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Weighted Inequalities of Hardy Type

surveys the present state of the theory of weighted integral inequalities of Hardy type, including modifications concerning Hardy-Steklov;

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Eigenvalues, Embeddings And Generalised Trigonometric Functi

The main theme of the book is the study, from the standpoint of s-numbers, of integral operators of Hardy type and related Sobolev;

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Composition Operators on Hardy-Morosov Theorem

The authors investigate composition operators on Hardy-Orlicz spaces when the Orlicz function Psi grows rapidly: compactness, weak;

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Bergman Spaces

spaces is a masterful blend of complex function theory with functional analysis and operator theory. It has much in common with Hardy spaces, but;

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Theory of Besov Spaces

shortcomings of Besov spaces and Triebel-Lizorkin spaces as well. The only prior knowledge required of readers is familiarity with integration theory;

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Convergence and Summability of Fourier Transforms and Hardy Spaces

theory of Hardy spaces. To do so, it studies a general summability method known as theta-summation, which encompasses all the well-known;

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London Mathematical Society Student Texts

spaces, both in one and in several variables. Starting with a detailed and self contained discussion of the general construction of one;

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A Mathematical Introduction to Wavelets

spaces, both in one and in several variables. Starting with a detailed and self contained discussion of the general construction of one;

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Holomorphic Spaces

students will encounter Hardy spaces, Bergman spaces, Dirichlet spaces, Hankel and Toeplitz operators, and a sampling of the role these objects;

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Measure of Non-Compactness for Integral Operators in Weighted Lebesgue Spaces

integrals in weighted function spaces with non-standard growth. One of the main characteristic features of the monograph is that the problems are;

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Singular Integrals And Related Topics

integrals with rough kernels on Block spaces and Hardy spaces, the criterion on boundedness of oscillatory singular integrals, and boundedness;

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Mathematical Sciences Research Institute Publications

students will encounter Hardy spaces, Bergman spaces, Dirichlet spaces, Hankel and Toeplitz operators, and a sampling of the role these objects;

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Martingales in Banach Spaces

analysis in Banach space valued Hardy spaces is also presented. It covers exciting links between super-reflexivity and some metric spaces related;

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Partial Differential Equations III

problems are studied. It also introduces such analytical tools as the theory of L Sobolev spaces, H lder spaces, Hardy spaces, and Morrey spaces;

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Around the Research of Vladimir Maz'ya I

The fundamental contributions of Professor Maz'ya to the theory of function spaces and especially Sobolev spaces are well known and often;

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Conference Harmonic Analysis, Volume II

trigonometric series, singular integrals and pseudodifferential operators, hardy spaces, differentiation theory, and partial differential equations.;

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Conference Harmonic Analysis, Volume II

trigonometric series, singular integrals and pseudodifferential operators, hardy spaces, differentiation theory, and partial differential equations.;

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