Strongly Mixing Convolution Operators on Fréchet Spaces of Holomorphic Functions
A theorem of Godefroy and Shapiro states that non-trivial convolution operators on the space of entire functions on (Formula Presented.) are hypercyclic. Moreover, it was shown by Bonilla and Grosse-Erdmann that they have frequently hypercyclic functions of exponential growth. On the other hand, in...
Guardado en:
| Autores principales: | Muro, S., Pinasco, D., Savransky, M. |
|---|---|
| Formato: | JOUR |
| Materias: | |
| Acceso en línea: | http://hdl.handle.net/20.500.12110/paper_0378620X_v80_n4_p453_Muro |
| Aporte de: |
Ejemplares similares
-
Strongly Mixing Convolution Operators on Fréchet Spaces of Holomorphic Functions
por: Muro, Santiago, et al.
Publicado: (2014) -
Dynamics of non-convolution operators and holomorphy types
por: Muro, S., et al. -
Hypercyclic behavior of some non-convolution operators on H(CN)
por: Muro, S., et al. -
Hypercyclic behavior of some non-convolution operators on H(CN)
por: Muro, Santiago, et al.
Publicado: (2017) -
Dynamics of non-convolution operators and holomorphy types
Publicado: (2018)