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Bochner-riesz Means On Euclidean Spaces

This book mainly deals with the Bochner-Riesz means of multiple Fourier integral and series on Euclidean spaces. It aims to give a;

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Pre-Riesz Spaces

operators on pre-Riesz spaces and related notions. The monograph presents recent results as well as being an accessible introduction to the;

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Lectures on Hermite and Laguerre Expansions. (MN-42), Volume 42

mean convergence of Bochner-Riesz means are also treated. Most of the results in this monograph appear for the first time in book form.;

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Introduction to Fourier Analysis on Euclidean Spaces (PMS-32), Volume 32

the structure of Euclidean spaces, particularly the action of translations, dilatations, and rotations, and to motivate the study of harmonic;

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Cambridge Studies in Advanced Mathematics

Now in paperback, the main theme of this book is the study of geometric properties of general sets and measures in euclidean spaces;

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Fourier Analysis and Hausdorff Dimension

Now in paperback, the main theme of this book is the study of geometric properties of general sets and measures in euclidean spaces;

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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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Pointwise Variable Anisotropic Function Spaces on n

Spaces of homogeneous type were introduced as a generalization to the Euclidean space and serve as a suffi cient setting in which one can;

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Minkowski Geometry

spaces and characterisations of Euclidean space among normed spaces. The central three chapters present the theory of area and volume in normed;

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Harmonic Analysis And the Theory of Probability

partly by LeCam: Bochner's characteristic functional, a Fourier transform on a Euclidean-like space of infinitely many dimensions. The;

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Elements of Tensor Calculus

discussions of the most important applications of tensor calculus.Starting with a chapter on vector spaces, Part I explores affine Euclidean;

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Topological Riesz Spaces and Measure Theory

that subject's structure and habits of thought. This is achieved by approaching measure theory through the properties of Riesz spaces and;

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Riemannian Manifolds Of Conullity Two

semi-symmetric spaces foliated by Euclidean leaves of codimension two in the sense of Z I Szabo. The authors concentrate on the rich;

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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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Recent Advances in Differential Geometry

The book narrates the saga of origin of geometry especially non-Euclidean and covers up to few generalizations of non-Euclidean geometry;

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Manifolds And Local Structures

category of elementary spaces: open euclidean spaces, or trivial bundles, or trivial vector bundles, and so on.This uniform approach allows us to;

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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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Differential Geometry From A Singularity Theory Viewpoint

geometry of surfaces in Euclidean spaces. The book uses singularity theory to capture some key geometric features of surfaces. It describes the;

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Lebesgue Integration On Euclidean Space,

Lebesgue Integration on Euclidean Space contains a concrete, intuitive, and patient derivation of Lebesgue measure and integration on Rn;

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Measure and Probability

complex measures, Lp spaces, Radon-Nikodym theorem, and the Riesz representation theorem. It presents the elements of probability theory, the law;

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Measure and Probability

complex measures, Lp spaces, Radon-Nikodym theorem, and the Riesz representation theorem. It presents the elements of probability theory, the law;

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Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces

Beyond Pseudo-Rotations in Pseudo-Euclidean Spaces presents for the first time a unified study of the Lorentz transformation group SO(m;

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Fredholm Theory In Banach Spaces

In this tract, Dr Ruston presents analogues for operators on Banach spaces of Fredholm's solution of integral equations of the second kind;

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Geometry by Construction

non-Euclidean models where some Euclidean rules hold and others do not. With emphases on constructions and proofs, the reader is encouraged to;

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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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Calkin Algebras and Algebras of Operators on Banach SPates

on a Hilbert space have also evolved, and Calkin Algebras andAlgebras of Operators on Banach Spaces provides an introduction to this set;

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Geometry of Nonpositively Curved Manifolds

curvature, focusing on the symmetric spaces in which every geodesic lies in a flat Euclidean space of dimension at least two. The book builds to a;

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