Weighted composition operators from the Besov spaces into the Bloch spaces

Let j be an analytic self-map of the open unit disk D in the complex plane C and let u be a fixed analytic function on D. The weighted composition operator is defined on the space H(D) of analytic functions on D by uC?f = u
( f??), f ? H(D). In this work, we characterize the bounded and the compact weighted composition operators from the Besov spaces Bp (1 < p < ?) into the Bloch space as well as into the little Bloch space.