Monodromy quantum group isomorphism conjecture

Let $Q$ be a quiver, let $U_{q}^{MO}(\hat{\mathfrak{g}}_{Q})$ be the MO geometric quantum affine algebra, let $U_{q}(\hat{\mathfrak{g}}_{Q})$ be the corresponding quantum affine algebra, and let $U_{q}(\mathfrak{g}_{\mathbf{m}})$ and $\mathcal{B}_{\mathbf{m}}$ be the root subalgebra and its corresponding algebra associated with a parameter $\mathbf{m}$.

Monodromy quantum group isomorphism conjecture. There are isomorphisms of algebras

$$U_{q}^{MO}(\hat{\mathfrak{g}}_{Q})\cong U_{q}(\hat{\mathfrak{g}}_{Q}),\qquad U_{q}(\mathfrak{g}_{\mathbf{m}})\cong\mathcal{B}_{\mathbf{m}}.$$

These isomorphisms are used to relate the MO quantum affine algebra and its root subalgebras to the algebras arising in the construction of the quantum difference equation. The source does not state whether this conjecture has been resolved.