Harmonic Analysis

All papers in this volume are original (fully refereed)
research reports by participants of the special program on
Harmonic Analysis held in the Nankai Institute of
Mathematics. The main themes include: Wavelets, Singular
Integral Operators, Extemal Functions, H Spaces, Harmonic
Analysis on Local Domains and Lie Groups, and so on. See
also :G. David "Wavelets and Singular Integrals on Curves
and Surfaces", LNM 1465,1991.
FROM THE CONTENTS: D.C. Chang: Nankai Lecture in -Neumann
Problem.- T.P. Chen, D.Z. Zhang: Oscillary Integral with
Polynomial Phase.- D.G. Deng, Y.S. Han: On a Generalized
Paraproduct Defined by Non-Convolution.- Y.S. Han: H
Boundedness of Calderon-Zygmund Operators for Product
Domains.- Z.X. Liu, S.Z. Lu: Applications of H|rmander
Multiplier Theorem to Approximation in Real Hardy Spaces.-
R.L. Long, F.S. Nie: Weighted Sobolev Inequality and
Eigenvalue Estimates of Schr|dinger Operator.- A. McIntosh,
Q. Tao: Convolution Singular Integral Operators on Lipschitz
Curves.- Z.Y. Wen, L.M.Wu, Y.P. Zhang: Set of Zeros of
Harmonic Functions of Two Variables.- C.K. Yuan: On the
Structures of Locally Compact Groups Admitting Inner
Invariant Means.