Weak supercyclicity -- an expository survey
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Publication:6595827
DOI10.1007/s00025-024-02205-4MaRDI QIDQ6595827
Publication date: 30 August 2024
Published in: Results in Mathematics (Search for Journal in Brave)
Invariant subspaces of linear operators (47A15) Cyclic vectors, hypercyclic and chaotic operators (47A16)
Cites Work
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- Weak supercyclicity: dynamics of paranormal operators
- Dynamics of composition operators with holomorphic symbol
- Operators commuting with the Volterra operator are not weakly supercyclic
- Non-weakly supercyclic weighted composition operators
- Linear chaos
- \(n\)-weakly supercyclic matrices
- Supercyclicity of weighted composition operators on spaces of continuous functions
- An isometric bilateral shift that is weakly supercyclic
- Non-sequential weak supercyclicity and hypercyclicity
- Bishop's property \((\beta)\), a commutativity theorem and the dynamics of class \(\mathcal A(s,t)\) operators
- On weak orbits of operators
- Limits of hypercyclic and supercyclic operators
- Hypercyclic operators on non-normable Fréchet spaces
- Existence of hypercyclic operators on topological vector spaces
- Orbits of hyponormal operators
- Non-weakly supercyclic classes of weighted composition operators on Banach spaces of analytic functions
- \(n\)-weakly hypercyclic and \(n\)-weakly supercyclic operators
- The Volterra operator is not supercyclic
- Boundedly spaced subsequences and weak dynamics
- Weakly supercyclic operators
- Perturbations of hypercyclic vectors.
- Cyclic properties of Volterra operator.
- Convex-cyclic weighted composition operators and their adjoints
- Spectral properties and the dynamics of quasi-2-expansive operators
- Cyclic convolution operators on the Hardy spaces
- Weak* hypercyclicity and supercyclicity of shifts on \(\ell^{\infty }\)
- Singular-continuous unitaries and weak dynamics
- Every Weakly Sequentially Hypercyclic Shift is Norm Hypercyclic
- An Introduction to Banach Space Theory
- On linear operators having supercyclic vectors
- On weak supercyclicity II
- On Weak Supercyclicity I
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- Supercyclicity and weighted shifts
- Weakly Supercyclic Power Bounded Operators of Class C_{1.}
- Weak forms of supercyclity and a class of paranormal operators
- HYPONORMAL OPERATORS, WEIGHTED SHIFTS AND WEAK FORMS OF SUPERCYCLICITY
- On isometries of normed linear spaces
- LIMITS OF WEAKLY HYPERCYCLIC AND SUPERCYCLIC OPERATORS
- Denseness of sets of supercyclic vectors
- Multi-hypercyclic operators are hypercyclic
- Weak l-sequential supercyclicity and weak quasistability
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