Trigonometric dynamical r-matrices over Poisson Lie base

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