The bland sameness of space is at the root of both momentum conservation and angular-momentum conservation.
A continuity wave model is put forward for the dispersion process of liquid-liquid two-phase system, by coupling mass and momentum conservation equations of two-fluid model.
Angular momentum conservation is based on the isotropy of space.
In this chapter we develop the implication's of momentum conservation in the motion of a collection of particles.
Uninteresting spatial consistency is not only the fundamental of momentum conservation, but also the fundamental of angular momentum conservation.
It is important to realize that momentum conservation applies even to inelastic collisions, in which the kinetic energy is not conserved.
We exploit the energy and momentum conservation laws in this way.
Developments in physics since the time of Newton make the law of momentum conservation appear to be more fundamental than Newton's third law.
