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math.DS2019
Inverse of frequently hypercyclic operators
Quentin Menet
We show that there exists an invertible frequently hypercyclic operator on whose inverse is not frequently hypercyclic.
math.DS2019★ 1 cited
Inverse of -frequently hypercyclic operators
Quentin Menet
We show that there exists an invertible -frequently hypercyclic operator on () whose inverse is not -frequently hyper…
math.DS2019★ 3 cited
A bridge between U-frequent hypercyclicity and frequent hypercyclicity
Quentin Menet
Given the family of weights decreasing to such that the series diverges, we show that the supremum on of lower…