Results 61 to 70 of about 126 (118)
Note on epsilon-cyclic operator
In this paper, we investigated the concept of ε-diskcyclic operators on a separable infinite-dimensional Hilbert space . A bounded linear operator is called -diskcyclic if there exists a vector in such that its disk orbit visits every cone of ...
Muammer Badree Abed, Zeana Zaki Jamil
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Hypercyclic sequences of operators [PDF]
A sequence (Tn) of bounded linear operators between Banach spaces X,Y is said to be hypercyclic if there exists a vector x ∈ X such that the orbit {Tnx} is dense in Y . The paper gives a survey of various conditions that imply the hypercyclicity of (Tn) and studies relations among them.
León-Saavedra, F. +1 more
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On subspace-hypercyclic operators [PDF]
In this paper we study an operator T T on a Banach space
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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
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Dynamics, Operator Theory, and Infinite Holomorphy
Abstract and Applied Analysis, Volume 2014, Issue 1, 2014.
Alfred Peris +3 more
wiley +1 more source
The algebraic size of the family of injective operators
In this paper, a criterion for the existence of large linear algebras consisting, except for zero, of one-to-one operators on an infinite dimensional Banach space is provided. As a consequence, it is shown that every separable infinite dimensional Banach
Bernal-González Luis
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Porosity and hypercyclic operators [PDF]
We study if the set of hypercyclic vectors of a hypercyclic operator is the complement of a σ \sigma
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We give representation of linea continuous operator, commutating with Dankle differentiation. These operators turn out to be chaotic and hypercyclic.
A.V. BRATISHCHEV
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We give representation of linea continuous operator, commutating with Dankle differentiation. These operators turn out to be chaotic and hypercyclic.
A.V. BRATISHCHEV
doaj
Hypercyclic differentiation operators
8 ...
Aron, Richard M., Bes, Juan P.
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