Dual disjoint hypercyclic operators
By Héctor N. Salas. 2011
53 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/4cda7d13af92bbd9141976fa6cefa0df565c7a67
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Algebra and Number Theory
In Applied Mathematics
- Stanislav Shkarin
- Alfredo Peris
- J. Bes
- Ozgur Martin
- S. Grivaux
- Quentin Menet
- Antonio Bonilla
- K. Grosse-Erdmann
In Mathematical Physics
- Alfredo Peris
- Stanislav Shkarin
- J. Bes
- Ozgur Martin
- Quentin Menet
- S. Grivaux
- Antonio Bonilla
- K. Grosse-Erdmann
Citations in the corpus
- Disjoint mixing operators (2012, background): “Several of the above mentioned results have been extended to the setting of disjointness (cf. Section 1.3 for definitions) by Bernal-González [6], Salas [26], and the authors [8,29,7,9].”
- A short proof of existence of disjoint hypercyclic operators (2010, background): “Bés, Martin and Peris [3] and Salas [9] independently demonstrated that for any m ∈ N, any separable infinite dimensional Banach space supports a disjoint hypercyclic m-tuple of continuous linear operators.”