Abstract Let $H(\Bbb D)$ denote the space of all analytic functions on the unit
disk $\Bbb D$ of $\Bbb C$. In this paper we consider the following Volterra type operator
$$J_g(f)(z)=\int_0^zf(\xi)g'(\xi)\,d\xi,\quad f\in H(\Bbb D),\; z\in\Bbb D.$$
The boundedness and compactness of the operator $J_g$ from the
weighted Hardy space to a Bloch space are studied.
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