  A vortex-bright soliton can precess around a fix point. Here, we find
numerically that the fixed point and the associated precessional orbits can be
shifted by applying a constant driving force on the bright component, the
displacement is proportional to the force with a minus sign. This robust
dynamics is then discussed theoretically by treating the vortex-bright soliton
as an effective point particle, explaining the observed dynamics and predicting
new ones that are subsequently confirmed. By appropriately tuning the force,
the vortex-bright soliton can be guided following an arbitrary trajectory,
including that it can be pinned and released at will. This finding opens a
highly flexible and controllable approach of engineering the dynamics of
vortical structures in Bose-Einstein condensates.
