Thomas H. Wolff was a leading analyst and winner of the Salem and BΓΒ΄cher Prizes. He made significant contributions to several areas of harmonic analysis, in particular to geometrical and measure-theoretic questions related to the Kakeya needle problem. Wolff attacked the problem with awesome power
Lectures on Harmonic Analysis
β Scribed by Thomas Wolff; Izabella Laba; Carol Shubin
- Publisher
- American Mathematical Society
- Year
- 2003
- Tongue
- English
- Leaves
- 148
- Series
- University lecture series, 29
- Category
- Library
No coin nor oath required. For personal study only.
β¦ Synopsis
This unique book is devoted to the detailed study of the recently discovered commutative C*-algebras of Toeplitz operators on the Bergman space over the unit disk. Surprisingly, the key point to understanding their structure and classifying them lies in the hyperbolic geometry of the unit disk. The book develops a number of important problems whose successful solution was made possible and is based on the specific features of the Toeplitz operators from these commutative algebras
π SIMILAR VOLUMES
Thomas H. Wolff was a leading analyst and winner of the Salem and B??cher Prizes. He made significant contributions to several areas of harmonic analysis, in particular to geometrical and measure-theoretic questions related to the Kakeya needle problem. Wolff attacked the problem with awesome power
Thomas H. Wolff was a leading analyst and winner of the Salem and BΓ΄cher Prizes. He made significant contributions to several areas of harmonic analysis, in particular to geometrical and measure-theoretic questions related to the Kakeya needle problem. Wolff attacked the problem with awesome power a
The purpose of this book is to describe a certain number of results involving the study of non-linear analytic dependence of some functionals arising naturally in P.D.E. or operator theory.
The purpose of this book is to describe a certain number of results involving the study of non-linear analytic dependence of some functionals arising naturally in P.D.E. or operator theory.
The purpose of this book is to describe a certain number of results involving the study of non-linear analytic dependence of some functionals arising naturally in P.D.E. or operator theory.