Linked e-resources
Details
Table of Contents
Introduction
Basic notation
Chapter 1. Analytic capacity
Chapter 2. Basic Calderón-Zygmund theory with non doubling measures
Chapter 3. The Cauchy transform and Menger curvature
Chapter 4. The capacity [gamma]+
Chapter 5. A Tb theorem of Nazarov, Treil and Volberg
Chapter 6. The comparability between [gamma] and [gamma] +, and the semiadditivity of analytic capacity
Chapter 7. Curvature and rectifiability
Chapter 8. Principal values for the Cauchy transform and rectifiability
Chapter 9. RBMO([mu]) and H1 atb([mu])
Bibliography
Index.
Basic notation
Chapter 1. Analytic capacity
Chapter 2. Basic Calderón-Zygmund theory with non doubling measures
Chapter 3. The Cauchy transform and Menger curvature
Chapter 4. The capacity [gamma]+
Chapter 5. A Tb theorem of Nazarov, Treil and Volberg
Chapter 6. The comparability between [gamma] and [gamma] +, and the semiadditivity of analytic capacity
Chapter 7. Curvature and rectifiability
Chapter 8. Principal values for the Cauchy transform and rectifiability
Chapter 9. RBMO([mu]) and H1 atb([mu])
Bibliography
Index.