Published online by Cambridge University Press: 17 April 2009
In this paper, composition operators acting on Bergman-Orlicz spaces
are studied, where ψ is a non-constant, non-decreasing convex function defined on (-∞, ∞) which satisfies the growth condition . In fact, under a mild condition on ∞, we show that every holomorphic-self map ∞ of induces a bounded composition operator on and C∞ is compact on if and only if it is compact on .
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