Gromov--Witten/Pandharipande--Thomas correspondence via conifold transitions

Given a (projective) conifold transition of smooth projective threefolds from $X$ to $Y$, we show that if the Gromov–Witten/Pandharipande–Thomas descendent correspondence holds for the resolution $Y$, then it also holds for the smoothing $X$ with stationary descendent insertions. As applications, we show the correspondence in new cases.