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The Hardy Space H1 with Non-Doubling Measures and Their Applications

interesting unsolved problems. The theory of the Hardy space is a fundamental tool for Fourier analysis, with applications for and connections to;

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Geometry and Analysis of Metric Spaces via Weighted Partitions

boundary is the original space. Metrics and measures on the space are then studied from an integrated point of view as weights of the partition;

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Selected Topics of Invariant Measures in Polish Groups

topology) a new approach for the construction of different translation-invariant quasi-finite diffused Borel measures with suitable properties and;

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Operator-Valued Measures, Dilations, and the Theory of Frames

that are not necessarily completely bounded, and from domain algebras that are not necessarily abelian. In the non-cb case the dilation space;

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An Invitation to Statistics in Wasserstein Space

(where the data are functions, thus lying in infinite dimensional Hilbert space) and non-Euclidean statistics (where the data satisfy nonlinear;

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Hausdorff Measures

of non-s-finite measures. The second develops the most general aspects of the theory of Hausdorff measures, and the third gives a general survey;

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Deformations of Spacetime Symmetries

with group valued momenta, their phase spaces and kinematics. The last part of these notes provides an introduction to the basic features;

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The Dirichlet Space and Related Function Spaces

and sometimes strong, with the classical Hardy space; and the analogy with the dyadic Dirichlet space. The final chapters of the book focus;

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Gaussian Measures in Hilbert Space

probability measures are also addressed, with properties of characteristic functionals examined and a proof given based on the classical BanachA;

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Weighted Inequalities of Hardy Type

operators, and some basic results about Hardy-type inequalities and their limit (Carleman-Knopp type) inequalities. It also describes some rather;

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Diophantine Approximation and Dirichlet Series

The second edition of the book includes a new chapter on the study of composition operators on the Hardy space and their complete;

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Diophantine Approximation and Dirichlet Series

The second edition of the book includes a new chapter on the study of composition operators on the Hardy space and their complete;

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Nonlinear Operator Theory in Abstract Space & Applications

This book primarily deals with non-linear operator theory in topological vector spaces and applications. Recently, non-linear functional;

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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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Martingales in Banach Spaces

with quantum physics and quantum information theory. Requiring few prerequisites and providing fully detailed proofs for the main results, this;

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The Doubling

20th century and their most memorable work. The scope of The Doubling extends from the inception of the modern novel through the present. The;

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Kappa Distributions

Kappa Distributions: Theory and Applications in Plasmas presents the theoretical developments of kappa distributions, their;

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Microvariation in Syntactic Doubling

language varieties such as the dialects of one dialect family often differ with respect to the possibility of doubling. This book puts together;

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Introduction to Time Series Modeling with Applications in R

and non-Gaussian modeling. ... [It] is a valuable book, especially with its broad and accessible introduction of models in the state-space;

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Sequential Change Detection and Hypothesis Testing

, that is, when the observed data is dependent and non-identically distributed. Previous work has primarily focused on changepoint detection with;

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Sequential Change Detection and Hypothesis Testing

, that is, when the observed data is dependent and non-identically distributed. Previous work has primarily focused on changepoint detection with;

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Handbook of Space Security

of the current and future directions of this vital dimension of international space policy. The debate on coordinated space security measures;

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Lectures on Measure and Integration

of interest to practicing analysts. Author Harold Widom emphasizes the construction and properties of measures in general and Lebesgue measure;

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Histone H1 glycation and rutin metabolites as glycation inhibitors

inhibitors and the in vivo modification of nuclear proteins, histone H1, with AGE adducts. Rutin metabolic derivatives were tested as AGEs inhibitors;

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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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Fuzzy Information Measures with Applications

FUZZY INFORMATION MEASURES WITH APPLICATIONS consists from chapters 1 to 8 deals with fuzzy sets theory including fuzzy sets and operations;

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Measures, Shape and Space

Measures, Shape and Space covers the fourth strand of the National Numeracy Strategy Framework for Teaching Mathematics. For each year;

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