Disjointness in hypercyclicity

By J. Bes, Alfredo Peris. 2007

133 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/0679a4d606b0d657f155fd5dd05678d7a08c2d34

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Stanislav Shkarin
2. Alfredo Peris
3. J. Bes
4. Ozgur Martin
5. S. Grivaux
6. Quentin Menet
7. Antonio Bonilla
8. K. Grosse-Erdmann

In Geometry and Topology

1. Stanislav Shkarin
2. Alfredo Peris
3. J. Bes
4. S. Grivaux
5. Quentin Menet
6. Antonio Bonilla
7. K. Grosse-Erdmann
8. N. Feldman

In Mathematical Physics

1. Alfredo Peris
2. Stanislav Shkarin
3. J. Bes
4. Ozgur Martin
5. Quentin Menet
6. S. Grivaux
7. Antonio Bonilla
8. K. Grosse-Erdmann

Citations in the corpus

• Disjoint mixing operators (2012, background): “spaces – and on how they extend to the setting of disjointness in linear dynamics introduced in [6] and [8].”
• A short proof of existence of disjoint hypercyclic operators (2010, background): “According to Bés and Peris [4], the direct sums of finitely many copies of T are also hypercyclic.”