摘要: We characterize the boundedness and compactness of the product of extended Cesaro operator and composition operator TgCφ from generalized Besov spaces to Zygmund spaces, where g is a given holomorphic function in the unit disk D, φ is an analytic self-map of D and TgCφ is defined by TgCφf(z) = f(φ(t))g’(t)dt from t=0 to z.
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