  We study complex interpolation of weighted Besov and Lizorkin-Triebel spaces.
The used weights $w_0,w_1$ are local Muckenhoupt weights in the sense of
Rychkov. As a first step we calculate the Calder\'on products of associated
sequence spaces. Finally, as a corollary of these investigations, we obtain
results on complex interpolation of radial subspaces of Besov and
Lizorkin-Triebel spaces on $\R^d$.
