Harmonic analysis and number theory : papers in honour of Carl S. Herz : proceedings of a conference on harmonic analysis and number theory, April 15-19, 1996, McGill University, Montréal, Canada
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Bibliographic Information
Harmonic analysis and number theory : papers in honour of Carl S. Herz : proceedings of a conference on harmonic analysis and number theory, April 15-19, 1996, McGill University, Montréal, Canada
（Conference proceedings / Canadian Mathematical Society, v. 21）
American Mathematical Society for the Canadian Mathematical Society, 1997
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C-P||Montréal||1996.497040049
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Includes bibliographical references
Description and Table of Contents
Description
This volume presents the proceedings of a conference on 'Harmonic Analysis and Number Theory' held at McGill University (Montreal). The papers are dedicated to the memory of Carl Herz, who had deep interests in both harmonic analysis and number theory. These two disciplines have a symbiotic relationship that is reflected in the papers in this book.
Table of Contents
The mathematical work of Carl S. Herz by S. W. Drury Multiplicateurs spectraux sur certains groupes non-umimodulaires by S. Mustapha Convolution powers on discrete groups of polynomial volume growth by G. Alexopoulos Tangential harmonic approximation on Riemannian manifolds by T. Bagby, P. M. Gauthier, and J. Woodworth Herz's "Principe de Majoration" and the Kunze-Stein phenomenon by M. G. Cowling A Fourier formula for prime numbers by J.-P. Kahane Estimees $L^p$ des solutions de l'equation des ondes sur les varietes Riemanniennes, les groupes de Lie et applications by N. Lohoue Distributions invariantes sur les groupes de chemins by P. Malliavin Stronger multiplicity one for Selberg's class by M. R. Murty The local theorem for symmetric diffusion on Lie groups. An overview by N. Th. Varopoulos Sur les pseudogroupes abstraits de type F by N. Kamran and T. Robart Values at integers of binary quadratic forms by P. Samak On the Cauchy problem for linear Schrodinger systems with variable coefficient lower order terms by C. E. Kenig, G. A. Ponce, and L. Vega.
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