Results 31 to 40 of about 49 (41)
This article extends Alfredo Peris’s work on chaos in set‐valued dynamics by providing new characterizations and applications of transitivity and mixing properties. Peris demonstrated that the topological transitivity of a set‐valued map is closely related to the weak mixing property of the individual map.
Illych Alvarez, Mehmet Ünver
wiley +1 more source
Dynamics, Operator Theory, and Infinite Holomorphy
Abstract and Applied Analysis, Volume 2014, Issue 1, 2014.
Alfred Peris +3 more
wiley +1 more source
Invertible Subspace-Hypercyclic Operators
A bounded linear operator on a Banach space X is called subspace-hypercyclic for a subspace M if Orb(T, x) \ M is dense in M for a vector x 2 M. In this paper we give conditions under which an operator is M-hypercyclic.
S. Talebi, B. Yousefi, M. Asadipour
doaj
Disjoint subspace-hypercyclic operators on separable Banach spaces
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Chen, Renyu, Chen, Xiang, Zhou, Zehua
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Discrete cyclic systems and circle congruences. [PDF]
Hertrich-Jeromin U, Szewieczek G.
europepmc +1 more source
SUFFICIENT CONDITIONS FOR SUBSPACE-HYPERCYCLICITY [PDF]
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IRREGULAR VECTORS AND SUBSPACE-HYPERCYCLIC OPERATORS
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Various notions of subspace hypercyclic power operators and their direct sums in operator spaces
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On the existence of subspace-hypercyclic operators and a new criteria for subspace-hypercyclicity
Advances in Operator Theory, 2020The notion of subspace-hypercyclicity was introduced by \textit{B. F. Madore} and \textit{R. A. Martínez-Avendaño} in [J. Math. Anal. Appl. 373, No. 2, 502--511 (2011; Zbl 1210.47023)]. A~bounded linear operator \( T \) on a Banach space \(X\) is called subspace-hypercyclic for a nonzero subspace \(M\) of \(X\), or simply, \(M\)-hypercyclic, if there ...
André Augusto, Leonardo Pellegrini
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Subspace-hypercyclicity of conditional weighted translations on locally compact groups
Positivity, 2022zbMATH Open Web Interface contents unavailable due to conflicting licenses.
M. R. Azimi, M. Farmani
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