Essays on Fourier Analysis in Honor of Elias M. Stein (PMS-42) /

Essays on Fourier Analysis in Honor of Elias M. Stein (PMS-42) / / ed. by Charles Fefferman, Stephen Wainger, Robert Fefferman.

This book contains the lectures presented at a conference held at Princeton University in May 1991 in honor of Elias M. Stein's sixtieth birthday. The lectures deal with Fourier analysis and its applications. The contributors to the volume are W. Beckner, A. Boggess, J. Bourgain, A. Carbery, M....

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Superior document:Title is part of eBook package: De Gruyter Princeton Legacy Lib. eBook Package 1980-1999
MitwirkendeR:
Beckner, William,
Boggess, Al,
Bourgain, Jean,
Carbery, Anthony,
Christ, Michael,
Coifman, R. R.,
Dobyinsky, S.,
Fefferman, Charles,
Fefferman, Robert A.,
Fefferman, Robert,
Han, Yongsheng,
Jerison, David,
Jones, Peter W.,
Kenig, Carlos E.,
Meyer, Y.,
Nagel, Alexander,
Phong, D. H.,
Vance, James,
Wainger, Stephen,
Watson, David,
Weiss, Guido,
Wickerhauser, V.,
Wolff, Thomas H.,
HerausgeberIn:
Fefferman, Charles,
Fefferman, Robert,
Wainger, Stephen,
Place / Publishing House:Princeton, NJ : : Princeton University Press, , [2014]
©1995
Year of Publication:2014
Edition:Course Book
Language:English
Series:Princeton Mathematical Series ; 263
Online Access:
Physical Description:1 online resource (396 p.)
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Table of Contents:
  • Frontmatter
  • CONTENTS
  • INTRODUCTION
  • 1. Selected Theorems by Eli Stein
  • 2. Geometric Inequalities in Fourier Analysis
  • 3. Representing Measures for Holomorphic Functions on Type 2 Wedges
  • 4. Some New Estimates on Oscillatory Integrals
  • 5. Dilations Associated to Flat Curves in Rn
  • 6. Nonexistence of Invariant Analytic Hypoelliptic Differential Operators on Nilpotent Groups of Step Greater than Two
  • 7. Opérateurs Bilinéaires et Renormalisation
  • 8. Numerical Harmonic Analysis
  • 9. Some Topics from Harmonic Analysis and Partial Differential Equations
  • 10. Function Spaces on Spaces of Homogeneous Type
  • 11. The First Nodal Set of a Convex Domain
  • 12. On Removable Sets for Sobolev Spaces in the Plane
  • 13. Oscillatory Integrals and Non-Linear Dispersive Equations
  • 14. Singular Integrals and Fourier Integral Operators
  • 15. Counterexamples with Harmonic Gradients in R3

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