Sentence examples for motion in physics from inspiring English sources

Periodic motion, in physics, motion repeated in equal intervals of time.

Motion, in physics, may be described from at least two points of view: the close-up view and the panoramic view.

Simple harmonic motion, in physics, repetitive movement back and forth through an equilibrium, or central, position, so that the maximum displacement on one side of this position is equal to the maximum displacement on the other side.

At the beginning of his treatise of Meteorology, Aristotle summarizes his preceding research: he has established the four causes of nature and dealt with all natural motion in Physics.

This requirement of mutual contact between mover and moved holds for most cases of locomotion, hence the need for the complicated machinery in the explanation of projectile motion in Physics 8.10.

Aristotle's discussion of motion in the Physics, however, starts out in a somewhat different manner.

With the possible exception of this theorem, all of Aristotle's original mathematics may be found in his arguments against infinity and on motion in the Physics iii-vii and De caelo i, many of which use proportion theory.

Thus Oresme circumvents the difficulties of a pure nominalistic approach, while simultaneously avoiding the problems that occur if one assigns the fluxus the ontological status of an accidental form, as Buridan did in the case of local motion in his Physics commentary (ultima lectura) (Buridan, Questiones super octo Phisicorum libros Aristotelis, Qu. III.7, f. 50ra 51ra).

I think he means motion in a physics sense, but it's an ambiguous statement.

Aristotle's discussion of the relation of motion and time in Physics 6.8 prepares the way for his objection to the Zenonian paradox of motion he mentions at the very beginning of Physics 6.9: "Zeno reasons fallaciously; for he says that if every thing always is resting whenever it is against what is equal, and what moves is always in the now, then the moving arrow is motionless" (Ph. 6.9.239b5 7).

Processes that might be modeled by random motions are ubiquitous in physics, engineering, finance, biochemistry, and biology.