  Let $\Delta_{L,\rho_n}(t)$ be the twisted Alexander polynomial with respect
to the representation given by the composition of the lift of the holonomy
representation of a certain hyperbolic link $L$ and the $n$-dimensional
irreducible complex representation of $\text{SL}(2,\mathbb C)$. We consider a
sequence of $\Delta_{L,\rho_n}(t)$ and extract the volume of the complement of
$L$ from the asymptotic behaviour of the sequence obtained by evaluating $t=1$
or $t=-1$.
