This book focuses on applications of martingales to the geometry of Banach spaces, and is accessible to graduate students.Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Gilles Pisier is Emeritus Professor at the University of Paris VI, where he worked from 1981 to 2010. He is also a Distinguished Professor and holder of the Owen Chair in Mathematics at Texas A&M University. His international prizes include the Salem Prize in harmonic analysis (1979), the Ostrowski Prize (1997), and the Stefan Banach Medal (2001). He is a member of the Paris Académie des Sciences, a Foreign member of the Polish and Indian Academies of Science, and a Fellow of both the IMS and the AMS. He is also the author of several books, notably The Volume of Convex Bodies and Banach Space Geometry (Cambridge, 1989) and Introduction to Operator Space Theory (Cambridge, 2003).
Inhaltsangabe
Introduction Description of the contents 1. Banach space valued martingales 2. Radon Nikodým property 3. Harmonic functions and RNP 4. Analytic functions and ARNP 5. The UMD property for Banach spaces 6. Hilbert transform and UMD Banach spaces 7. Banach space valued H1 and BMO 8. Interpolation methods 9. The strong p-variation of martingales 10. Uniformly convex of martingales 11. Super-reflexivity 12. Interpolation and strong p-variation 13. Martingales and metric spaces 14. Martingales in non-commutative LP *.
Introduction Description of the contents 1. Banach space valued martingales 2. Radon Nikodým property 3. Harmonic functions and RNP 4. Analytic functions and ARNP 5. The UMD property for Banach spaces 6. Hilbert transform and UMD Banach spaces 7. Banach space valued H1 and BMO 8. Interpolation methods 9. The strong p-variation of martingales 10. Uniformly convex of martingales 11. Super-reflexivity 12. Interpolation and strong p-variation 13. Martingales and metric spaces 14. Martingales in non-commutative LP *.
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