A continuous linear operator T: X→ X on a topological vector space X is called hypercyclic if
there is x∈ X such that the orbit [Formula: see text] is dense in X. We establish a criterion for …

A continuous linear operator T: X→ X on a topological vector space X is called hypercyclic if
there is x∈ X such that the orbit {Tnx} n⩾ 0 is dense in X. We establish a criterion for …

A continuous linear operator on a topological vector space X is called hypercyclic if there is x
[set membership, variant] X such that the orbit {Tnx} n [greater-or-equal, slanted] 0 is dense …

A continuous linear operator T: X→ X on a topological vector space X is called hypercyclic if
there is x∈ X such that the orbit {T nx} n 李 0 is dense in X. We establish a criterion for …

A hypercyclicity criterion with applications CNRS Inist Pascal-Francis CNRS Pascal and
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