  Let $\g$ be a finite dimensional complex Lie algebra and $\l\subset \g$ a Lie
subalgebra equipped with the structure of a factorizable quasitriangular Lie
bialgebra. Consider the Lie group $\Exp \l$ with the Semenov-Tjan-Shansky
Poisson bracket as a Poisson Lie manifold for the double Lie bialgebra $\D\l$.
Let $\Nc_\l(0)\subset \l$ be an open domain parameterizing a neighborhood of
the identity in $\Exp \l$ by the exponential map. We present dynamical
$r$-matrices with values in $\g\wedge \g$ over the Poisson Lie base manifold
$\Nc_\l(0)$.
