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Common Hypercyclic Vectors and the Hypercyclicity Criterion
Integral Equations and Operator Theory, 2009An operator on a separable, infinite dimensional Banach space satisfies the Hypercyclicity Criterion if and only if the associated left multiplication operator is hypercyclic; see [14], [16], [29]. By examining paths of operators where each operator along the path satisfies the criterion, we provide necessary and sufficient conditions for a path of ...
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Common hypercyclic vectors for unilateral weighted shifts on ℓ2
Journal of Operator Theory, 2021Each w∈ℓ∞ defines a bacwards weighted shift Bw:ℓ2→ℓ2. A vector x∈ℓ2 is \textit{hypercyclic} for Bw if the set of forward iterates of x is dense in ℓ2. For each such w, the set HC(w) consisting of all vectors hypercyclic for Bw is Gδ. The set of \textit{common hypercyclic vectors} for a set W⊆ℓ∞ is the set HC∗(W)=⋂w∈WHC(w).
Konstantinos Beros, Paul B. Larson
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Rank One Perturbation of Unitary Operators with Full Measure of Hypercyclic Vectors
Bulletin of the Malaysian Mathematical Sciences Society, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Liu, Xin, Chen, Zhijing
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Real Analysis Exchange, 2023
In the paper under review, the author studies the spaceability of the set of frequently hypercyclic vectors for dissipative composition operators of bounded distortion on \(L^p\), \(1\leq p
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In the paper under review, the author studies the spaceability of the set of frequently hypercyclic vectors for dissipative composition operators of bounded distortion on \(L^p\), \(1\leq p
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Small sets and hypercyclic vectors
2008The authors study the smallness of the set of non-hyperbolic vectors for weighted backward shifts on \(c_0(\mathbb N)\) or \(\ell ^p(\mathbb N)\) \((1\leq ...
Bayart, Frédéric +2 more
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Semi-Fredholm Theory: Hypercyclic and Supercyclic Subspaces
Proceedings of the London Mathematical Society, 2000Manuel González +1 more
exaly
On the existence of subspace-hypercyclic operators and a new criteria for subspace-hypercyclicity
Advances in Operator Theory, 2020Andre Quintal Augusto
exaly
Rotations of Hypercyclic and Supercyclic Operators
Integral Equations and Operator Theory, 2004Fernando León-Saavedra
exaly

