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Hypercyclic Bergman-Toeplitz operators with some harmonic symbols
In this paper, we study the dynamical properties of Toeplitz operators with symbols of the form $a \bar{z} + p (z)$ on the Bergman space, where $a\neq 0$ and $p$ is analytic on the closed unit disk. Some necessary conditions and some sufficient conditions for such a class of operators to be hypercyc
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