Hypercyclic operators - Open Access .click

International Journal of Mathematics Trends and Technology, 2020
It is known that the frequent hypercyclicity criterion does not characterize frequently hypercyclic operators: F. Bayart and S. Grivaux [Proc. Lond. Math. Soc. (3) 94, No.
Varughese Mathew
semanticscholar +2 more sources

Disjoint hypercyclic Toeplitz operators

Archiv der Mathematik
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Ö. Değer, B. Eskişehirli
semanticscholar +3 more sources

Rotations of Hypercyclic and Supercyclic Operators

Integral Equations and Operator Theory, 2004
A (bounded linear) operator \(T\) on a Banach space \(X\) is called hypercyclic if there is a vector \(x \in X\) such that its orbit \(\{T^n(x) \;| \;n=0,1,2,... \}\) is dense in \(X\); the vector \(x\) is called hypercyclic for \(T\). The operator \(T\) is called supercyclic if \(\{ \alpha T^n(x) \;| \alpha \in \mathbb C, n \in \mathbb N \}\) is dense
León-Saavedra, Fernando, Müller, Vladimír +1 more
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hypercyclic operator
fos: mathematics
functional analysis math.fa

mathematics - functional analysis
hypercyclicity
47a16

subspace-hypercyclicity
[math] mathematics [math]
hypercyclicity criterion