We prove that the canonical decompositions of hyperbolic fibered two-bridge link complements are layered triangulations, by showing that A'Campo's criterion for detecting fiberedness works for all hyperbolic fibered two-bridge links.

In his previous work, the author proved that the canonical decompositions of hyperbolic fibered two-bridge link complements are layered. This implies that they admit taut structures. In this paper, we completely determine, for each hyperbolic fibered two-bridge link, whether the canonical decomposition of its complement is veering with respect to the taut structure.