Disjoint linear dynamical properties of elementary operators
Stefan Ivkovic, Seyyed Mohammad Tabatabaie
TL;DR
This paper investigates the properties of disjoint hypercyclic sequences of wedge operators, providing new characterizations, sufficient conditions for disjoint topological transitivity, and practical examples and applications.
Contribution
It offers novel characterizations and sufficient conditions for disjoint hypercyclic and topologically transitive properties of wedge operators.
Findings
Characterization of disjoint hypercyclic sequences of wedge operators
Sufficient conditions for disjoint topological transitivity
Concrete examples and applications of the theory
Abstract
We characterize disjoint hypercyclic sequences of wedge operators. Also, we give some sufficient conditions for a sequence of the dual wedge operators to be disjoint topologically transitive. Finally, we give some concrete examples and applications.
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Taxonomy
TopicsHolomorphic and Operator Theory · Matrix Theory and Algorithms · Advanced Topics in Algebra