D. Choimet has spent all of his academic career in the French 'Classes Préparatoires', an intensive two-year undergraduate programme leading to a nation-wide competitive examination for enrolment in one of the 'Grandes Écoles'. He currently teaches at the Lycée du Parc in Lyon, preparing students for the Écoles Normales Supérieures, the École Polytechnique and many graduate engineering schools. Choimet is also a member of the jury of the 'Agrégation', a competitive examination leading to professorship positions.
Inhaltsangabe
Foreword Gilles Godefroy Preface 1. The Littlewood Tauberian theorem 2. The Wiener Tauberian theorem 3. The Newman Tauberian theorem 4. Generic properties of derivative functions 5. Probability theory and existence theorems 6. The Hausdorff-Banach-Tarski paradoxes 7. Riemann's 'other' function 8. Partitio Numerorum 9. The approximate functional equation of ¿0 10. The Littlewood conjecture 11. Banach algebras 12. The Carleson corona theorem 13. The problem of complementation in Banach spaces 14. Hints for solutions References Notations Index.
Foreword Gilles Godefroy Preface 1. The Littlewood Tauberian theorem 2. The Wiener Tauberian theorem 3. The Newman Tauberian theorem 4. Generic properties of derivative functions 5. Probability theory and existence theorems 6. The Hausdorff-Banach-Tarski paradoxes 7. Riemann's 'other' function 8. Partitio Numerorum 9. The approximate functional equation of ¿0 10. The Littlewood conjecture 11. Banach algebras 12. The Carleson corona theorem 13. The problem of complementation in Banach spaces 14. Hints for solutions References Notations Index.
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