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Mathematics - Analysis | Approximation Theory and Harmonic Analysis on Spheres and Balls

Approximation Theory and Harmonic Analysis on Spheres and Balls

Dai, Feng, Xu, Yuan

2013, XVIII, 440 p. 1 illus.

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  • ​​​Written by experts in the field
  • Contains up-to-date research in approximation theory and harmonic analysis on balls and spheres
  • Provides useful research material for both experts and advanced graduate students

This monograph records progress in approximation theory and harmonic analysis on balls and spheres, and presents contemporary material that will be useful to analysts in this area.  While the first part of the book contains mainstream material on the subject, the second and the third parts deal with more specialized topics, such as analysis in weight spaces with reflection invariant weight functions, and analysis on balls and simplexes.  The last part of the book features several applications, including cubature formulas, distribution of points on the sphere, and the reconstruction algorithm in computerized tomography.

This book is directed at researchers and advanced graduate students in analysis. Mathematicians who are familiar with Fourier analysis and harmonic analysis will understand many of the concepts that appear in this manuscript: spherical harmonics, the Hardy-Littlewood maximal function, the Marcinkiewicz multiplier theorem, the Riesz transform, and doubling weights are all familiar tools to researchers in this area.

Content Level » Research

Keywords » Littlewood-Paley theory - analysis on the sphere - approximation theory - harmonic analysis - modulus of smoothness - multiplier theorem - spherical harmonics

Related subjects » Analysis

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