Artículo
Compositional universality in the N-dimensional ball
Autor/es | Bernal González, Luis
Bonilla Ramírez, Antonio Lorenzo Calderón Moreno, María del Carmen |
Departamento | Universidad de Sevilla. Departamento de Análisis Matemático |
Fecha de publicación | 2007-05 |
Fecha de depósito | 2016-06-01 |
Publicado en |
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Resumen | It is proved in this note that a sequence of automorphisms on the N-dimensional unit ball acts properly discontinuously if and only if its corresponding sequence of composition operators is universal on the Hardy space of ... It is proved in this note that a sequence of automorphisms on the N-dimensional unit ball acts properly discontinuously if and only if its corresponding sequence of composition operators is universal on the Hardy space of such ball, and if and only if there exists a dense linear manifold of universal functions. Our result completes earlier ones by several authors. |
Identificador del proyecto | FQM-127
BFM2003-03893-C02-01 MTM2005-07347 MTM2004-21420-E |
Cita | Bernal González, L., Bonilla Ramírez, A.L. y Calderón Moreno, M.d.C. (2007). Compositional universality in the N-dimensional ball. Analysis, 26 (3), 365-372. |
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