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Integral Geometry and Convolution Equations Book

Integral Geometry and Convolution Equations
Integral Geometry and Convolution Equations, This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the, Integral Geometry and Convolution Equations has a rating of 3 stars
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Integral Geometry and Convolution Equations, This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the, Integral Geometry and Convolution Equations
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  • Integral Geometry and Convolution Equations
  • Written by author V.V. Volchkov
  • Published by Springer-Verlag New York, LLC, November 2009
  • This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the
  • Volchkov (Donetsk National University) develops an integral geometry methodology based on the description of various function spaces in terms of expansions in special functions, and presents new results for the two-radii theorem, Zalcman's problem in the
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Preface
Pt. 1Preliminaries1
1Sets and Mappings1
2Some Classes of Functions5
3Distributions12
4Some Special Functions16
5Some Results Related to Spherical Harmonics26
6Fourier Transform and Related Questions37
7Partial Differential Equations46
8Radon Transform Over Hyperplanes49
9Comments and Open Problems55
Pt. 2Functions with zero integrals over balls of a fixed radius57
1Functions with Zero Averages Over Balls on Subsets of the Space R[superscript n]57
2Averages Over Balls on Hyperbolic Spaces100
3Functions with Zero Integrals Over Spherical Caps122
4Comments and Open Problems137
Pt. 3Convolution equation on domains in R[superscript n]143
1One-Dimensional Case143
2General Solution of Convolution Equation in Domains with Spherical Symmetry169
3Behavior of Solutions of Convolution Equation at Infinity191
4Systems of Convolution Equations201
5Comments and Open Problems212
Pt. 4Extremal versions of the Pompeiu problem214
1Sets with the Pompeiu Property214
2Functions with Vanishing Integrals Over Parallelepipeds226
3Polyhedra with Local Pompeiu Property250
4Functions with Vanishing Integrals Over Ellipsoids271
5Other Sets with Local Pompeiu Property303
6The 'Three Squares' Problem and Related Questions311
7Injectivity Sets of the Pompeiu Transform320
8Comments and Open Problems334
Pt. 5First applications and related questions339
1Injectivity Sets for Spherical Radon Transform339
2Some Questions of Approximation Theory359
3Gap Theorems366
4Morera Type Theorems378
5Mean Value Characterization of Various Classes of Functions390
6Applications to Partial Differential Equations408
7Some Questions of Measure Theory416
8Functions with Zero Integrals in Problems of the Discrete Geometry420
9Comments and Open Problems427
Bibliography430
Author Index449
Subject Index450
Basic Notations452


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Integral Geometry and Convolution Equations, This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the, Integral Geometry and Convolution Equations

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Integral Geometry and Convolution Equations, This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the, Integral Geometry and Convolution Equations

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Integral Geometry and Convolution Equations, This book highlights new, previously unpublished results obtained in the last years in integral geometry and theory of convolution equations on bounded domains. All results included here are definitive and include for example the definitive version of the, Integral Geometry and Convolution Equations

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