David Bekollé
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
David Bekollé has a total of 5 co-authors. Here are the top co-authors by number of shared publications:
- Aline Bonami
MAPMO B.P. 6759, Université d'Orleans, 45067 Orleans cedex 2, France
2 shared publications - Fulvio Ricci
Scuola Normale Superiore, Pisa, Italy
2 shared publications - Aline Bonami
MAPMO, Université d’Orléans, Faculté des Sciences, Département de Mathéma- tiques, BP 6759, F 45067 Orleans Cédex 2, France
1 shared publication - Gustavo Garrigos
Universidad Autónoma de Madrid
1 shared publication - Marco M. Peloso
Dipartimento di Matematica, Università degli Studi di Milano, Milano, Italy
1 shared publication
Latest Publications
- 1 December 2005
- Published by Springer Nature in The Mathematical Intelligencer
- Vol. 27 (1) , 85-86
Theory of Bergman Spaces
- 1 December 2005
- Published by Springer Nature in The Mathematical Intelligencer
- Vol. 27 (1) , 85-86
Theory of Bergman Spaces
- 8 September 2004
- Published by Wiley in Proceedings of the London Mathematical Society
- Vol. 89 (02) , 317-360
Littlewood–Paley decompositions related to symmetric cones and Bergman projections in tube domains
- 8 September 2004
- Published by Wiley in Proceedings of the London Mathematical Society
- Vol. 89 (02) , 317-360
Littlewood–Paley decompositions related to symmetric cones and Bergman projections in tube domains
- 1 May 2001
- Published by Springer Nature in Mathematische Zeitschrift
- Vol. 237 (1) , 31-59
Boundedness of Bergman projections on tube domains over light cones
- 1 May 2001
- Published by Springer Nature in Mathematische Zeitschrift
- Vol. 237 (1) , 31-59
Boundedness of Bergman projections on tube domains over light cones
- 1 October 1998
- Published by Cambridge University Press (CUP) in Proceedings of the Edinburgh Mathematical Society
- Vol. 41 (3) , 553-566
Hausdorff-Young inequalities for functions in Bergman spaces on tube domains
We prove that the functions of the Bergman spaces Ap on tube domains may be written as Laplace transforms of functions when 1 ≤ p ≤ 2. We give in this context a generalization of the Hausdorff–Young inequality with the exact constant, and deduce from the case p = 2 the expression of the Bergman kernel as a Laplace transform.
- 1 October 1998
- Published by Cambridge University Press (CUP) in Proceedings of the Edinburgh Mathematical Society
- Vol. 41 (3) , 553-566
Hausdorff-Young inequalities for functions in Bergman spaces on tube domains
We prove that the functions of the Bergman spaces Ap on tube domains may be written as Laplace transforms of functions when 1 ≤ p ≤ 2. We give in this context a generalization of the Hausdorff–Young inequality with the exact constant, and deduce from the case p = 2 the expression of the Bergman kernel as a Laplace transform.