Quantum seaweed algebras and quantization of affine Cremmer-Gervais   r-matrices
  We propose a method of quantization of certain Lie bialgebra structures on the polynomial Lie algebras related to quasi-trigonometric solutions of the classical Yang--Baxter equation. The method is based on an affine realization of certain seaweed algebras and their quantum analogues. We also propose a method of $\omega$-affinization, which enables us to quantize rational $r$-matrices of $\mathfrak{sl}(3)$. 
M. Samsonov, A. Stolin, V. Tolstoy