Simultaneous treatment of neutrino oscillations and collisions in astrophysical environments requires the use of (quantum) kinetic equations. Despite major advances in the field of quantum kinetics, structure of the kinetic equations and their consistency with the uncertainty principle are still debated. The goals of the present work are threefold. First, it clarifies structure of the Liouville term. Second, it aims at demonstrating that the kinetic equation is in accord with the uncertainty principle and accounts for neutrino wave packet separation. Finally, we derive kinetic equation for neutrinos propagating in an advective medium and show that in the relativistic limit it reverts to the one derived by Sigl and Raffelt. The obtained results speak in favor of applying kinetic equations for analysis of neutrino propagation in exploding supernovae where neutrino oscillations and collisions, as well as the phenomenon of wave packet separation, might be equally important.