Detcherry–Kalfagianni–Yang colored-Jones volume question for hyperbolic links

Let $L$ be a hyperbolic link in $\mathbb S^3$, and let $\vec N=(N,\dots,N)$ be the color vector. The question asks whether

Detcherry–Kalfagianni–Yang colored-Jones volume question.

$$\lim_{N\to\infty}\frac{2\pi}{N+\frac12}\log\left|J_{\vec N}\left(L,e^{\frac{2\pi i}{N+\frac12}}\right)\right|=\operatorname{Vol}(\mathbb S^3\setminus L).$$

This is explicitly posed as a question in the source and concerns the colored Jones polynomial at the shifted root of unity. The source does not state whether it has been resolved.