The t-deformed ADO polynomial limit conjecture for F_K

Let $K$ be a knot, let $F_K(x,a,q,t)$ be the $(a,t)$-deformed $F_K$ invariant, let $\Delta_K(x,t)$ be the $t$-deformed Alexander polynomial, and let $p$ be a positive integer with $\zeta_p=e^{2\pi i/p}$. Define

$$\operatorname{ADO}_K(p;x,t):=\Delta_K(x^p,-(-t)^p)\lim_{q\to e^{2\pi i/p}}F_K(x,-t^{-1}q^2,q,t).$$

The t-deformed ADO limit conjecture. The preceding expression should be a polynomial and, at $t=-1$, should equal the usual $p$-th ADO polynomial of $K$ for $SU(2)$. More generally, for positive integer $N$, define

$$\operatorname{ADO}_K^{SU(N)}(p;x,t):=\Delta_K(x^p,-(-t)^p)^{N-1}\lim_{q\to e^{2\pi i/p}}F_K(x,-t^{-1}q^N,q,t).$$

This expression should be a polynomial and a $t$-deformation of the symmetric version of the $p$-th ADO polynomial for $SU(N)$. The conjecture extends the roots-of-unity relationship between $F_K$ invariants and ADO polynomials, replacing the Alexander factor by its $t$-deformed analogue. The supplied source gives no resolution status.