Disjoint linear dynamical properties of elementary operators

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.

This preprint has not undergone peer review (when applicable) or any post-submission improvements or corrections. The Version of Record of this article is published in Bulletin of the Iranian Mathematical Society, and is available online at https://doi.org/10.1007/s41980-023-00808-1

References in corpus (1)

• Linear dynamics of cosine operator functions on solid Banach function spaces

Cited by in corpus (5)

• Hypercyclic Operators on Hilbert C*-modules
• On representations and topological aspects of positive maps on non-unital quasi *-algebras
• Disjoint F-semi-transitivity in Banach algebras
• Dynamics on weighted solid Banach function spaces
• Dynamics of operators on the space of Radon measures