Bibliographic Information

1980 Seminar on Harmonic Analysis

C. Herz, and R. Rigelhof, editors

(Conference proceedings / Canadian Mathematical Society, v. 1)

Published by the American Mathematical Society for the Canadian Mathematical Society, c1981

  • : pbk

Other Title

Nineteen eighty Seminar on Harmonic Analysis

Available at  / 34 libraries

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Note

"Held at McGill University, Montréal, Qué., August 4-22, 1980."

Includes bibliographies and index

Description and Table of Contents

Table of Contents

Lecture course: Automorphic representations and number theory by J. Arthur Representation Theory of Semi-Simple Lie Groups: Embedding limits of discrete series of semi-simple Lie groups by B. E. Blank The $C^\infty$ Chevalley's theorem by J. Dadok $L$-packets for $SL_n$ by S. S. Gelbart On harmonic functions of symmetric spaces and buildings by P. Gerardin Discrete series character identities and Fourier inversion by R. A. Herb $L^2$-cohomology and Lie algebra cohomology by J. Rosenberg $R$-groups and orbits by W. Rossman On non-vanishing of $L$-functions for $GL(n)$ by F. Shahidi Differential and Pseudo-Differential Operators: Horospherical functions on symmetric spaces by R. Goodman $L^2$-boundedness of pseudo-differential operators with non-regular symbols by T. Muramatu and M. Nagase Conjugates connected with the generalized axially symmetric potential equation by P. G. Rooney An elementary proof of the theorem of Fatou-Naim-Doob by J. C. Taylor Szego's theorem and pseudo-differential operators by H. Widom Harmonic analysis: Some good and bad characters I have known and where they led by J. Aczel Multilinear Grothendieck inequalities via the Schur algorithm by J. J. F. Fournier Burnside type theorems for Banach representations of motion groups and algebras by D. Gurarie Interpolation of quasi-normed spaces involving weights by H. P. Heinig Entire functions of exponential type as multipliers for weight functions by P. Koosis A function which does not operate by M. A. Rains Weighted norm inequalities for fractional maximal operators by E. T. Sawyer.

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    Canadian Mathematical Society

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