Supercyclic Subspaces: Spectral Theory and Weighted Shifts
By A. Montes-Rodríguez, Héctor N. Salas. 2001
69 citations recorded by the source corpus.
Subfields: Algebra and Number Theory, Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/f8cac692378ca876091656eaaf691d163a82b829
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
- S. Grivaux
- Alfredo Peris
- Antonio Bonilla
- Henrik Petersson
- Daniel Pellegrino
- L. González
- J. Sepúlveda
- Ioannis Parissis
In Applied Mathematics
- S. Grivaux
- Alfredo Peris
- Antonio Bonilla
- Ioannis Parissis
- Quentin Menet
- George Costakis
- Daniel Pellegrino
- L. González
In Mathematical Physics
- Antonio Bonilla
- S. Grivaux
- Ioannis Parissis
- George Costakis
- Henrik Petersson
- Alfredo Peris
- L. González
- J. Sepúlveda
Citations in the corpus
- On hypercyclicity and supercyclicity criteria (2004, background): “[21] A. Montes-Rodriguez and H. Salas, 'Supercyclic subspaces: spectral theory and weighted shifts', Adv.”
- Hypercyclic subspaces for Fréchet space operators (2006, background): “The study of hypercyclic subspaces originates from [5,25] and the topic has then been studied intensively in a series of papers [4,6,8,14,19,20,26,27].”
- Non-sequential weak supercyclicity and hypercyclicity (2012, unknown): “Again, the proof also works if the norm topology is replaced by the weak one, see [20] and [26].”
- Linear subsets of nonlinear sets in topological vector spaces (2013, methodology): “Theorem 3.9 (Montes and Salas, 2001 [225]).”
- Semi‐Fredholm Theory: Hypercyclic and Supercyclic Subspaces (2000, background): “A striking result in [19] is the fact that there still are examples of operators that belong to SC0= HnSC0= ;1 H.”
- HYPERCYCLIC OPERATORS, MIXING OPERATORS AND THE BOUNDED STEPS PROBLEM (2005, background): “It is not known whether a supercyclic operator such that σp(T∗) is empty satisfies the Supercyclicity Criterion [27].”
- Recurrent Linear Operators (2013, background): “See also the survey articles [35], [45], [12], [23], [36].”