  Chaos in Bohmian Quantum Mechanics is an open field of research. In general,
most of the 3-d Bohmian trajectories are free to wander around the 3-d space.
However there are cases where the evolution of the trajectories is dictated by
exact or approximate integrals of motion. A first case corresponds to partial
integrability, where the trajectories (ordered and chaotic) evolve on certain
integral surfaces. A second case corresponds to ordered trajectories. In this
paper we extend our previous work in 3-d Bohmian Chaos by using both forms of
integrability and discuss their physical implications.
