Front Cover

pp.：  1 – 4

Recent Progress in Fourier Analysis

pp.：  4 – 5

Copyright Page

pp.：  5 – 8

Contents

pp.：  8 – 10

Chapter 1. Functions of LP-Bounded Pseudo-Differential Operators

pp.：  10 – 20

Chapter 2. On Problems Related to Theorems A and B with Estimates

pp.：  20 – 30

Chapter 3. The Dual of the Bergman Space A1 in the Tube over the Spherical Cone

pp.：  30 – 40

Chapter 4. Boundary Value Problems for the Laplace Equation in Lipschitzian Domains

pp.：  40 – 56

Chapter 5. Radial Fourier Multipliers and Associated Maximal Functions

pp.：  56 – 64

Chapter 6. Restriction Lemmas, Spherical Summation, Maximal Functions, Square Functions and all that

pp.：  64 – 72

Chapter 7. Ensembles Aleatoireset Dimensions

pp.：  72 – 130

Chapter 8. Kato's Square Roots of Accretive Operators and Cauchy Kernels on Lipschitz Curves are the same

pp.：  130 – 152

Chapter 9. Continuité sur les Espaces de Hölder et de Sobolev des Opèrateurs Dèfinis para des Intègrales singuligrès

pp.：  152 – 180

Chapter 10. Analytic Families of Banach Spaces and Some of Their Uses

pp.：  180 – 210

Chapter 11. Some Maximal Inequalities

pp.：  210 – 222

Chapter 12. A Fatou Theorem and a Maximal Function not Invariant under Translation

pp.：  222 – 228

Chapter 13. A Counter-Example for the Disc Multiplier

pp.：  228 – 236

Chapter 14. Three Variations on the Theme of Maximal Functions

pp.：  236 – 252

Chapter 15. Estimates for Finite Expansions of Gegenbauer and Jacobi Polynomials

pp.：  252 – 262

Chapter 16. Balls Defined by Vector Fields

pp.：  262 – 276