  For any $0<\alpha<n$, the homogeneous fractional integral operator
$T_{\Omega,\alpha}$ is defined by \begin{equation*}
T_{\Omega,\alpha}f(x)=\int_{\mathbb
R^n}\frac{\Omega(x-y)}{|x-y|^{n-\alpha}}f(y)\,dy. \end{equation*} In this
paper, we prove that if $\Omega$ satisfies certain Dini smoothness conditions
on $\mathbf{S}^{n-1}$, then $T_{\Omega,\alpha}$ is bounded from
$L^{p,\kappa}(w^p,w^q)$ (weighted Morrey space) to $\mathrm{BMO}(\mathbb R^n)$.
