Free particle/Related Articles: Difference between revisions

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imported>John R. Brews
imported>John R. Brews
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{{r|Inertial frame of reference}}
{{r|Inertial frame of reference}}
{{r|Inertial forces}}
{{r|Inertial forces}}
{{r|Classical mechanics}}


==Subtopics==
==Subtopics==

Revision as of 08:22, 26 March 2011

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A list of Citizendium articles, and planned articles, about Free particle.
See also changes related to Free particle, or pages that link to Free particle or to this page or whose text contains "Free particle".

Parent topics

  • Frame of reference (physics) [r]: An observational set of coordinates tied to the motion of an observer, used to describe physical events and possibly including a measurement apparatus. [e]
  • Inertial frame of reference [r]: A frame of reference in which the laws of physics take their simplest form. [e]
  • Inertial forces [r]: Forces introduced to enable the use of the laws of motion in accelerating frames of reference, such as rotational frames [e]
  • Classical mechanics [r]: The science of mechanics, which is concerned with the set of physical laws governing and mathematically describing the motions of bodies and aggregates of bodies geometrically distributed within a certain boundary under the action of a system of forces. [e]

Subtopics

Other related topics

Bot-suggested topics

Auto-populated based on Special:WhatLinksHere/Free particle. Needs checking by a human.

  • Acceleration [r]: The increase of an objects velocity (or speed) per unit time. [e]
  • Force [r]: Vector quantity that tends to produce an acceleration of a body in the direction of its application. [e]
  • Particle in a box [r]: A system in quantum mechanics used to illustrate important features of quantum mechanics, such as quantization of energy levels and the existence of zero-point energy. [e]
  • Quantum mechanics [r]: An important branch of physics dealing with the behavior of matter and energy at very small scales. [e]
  • Schrödinger equation [r]: A differential equation of quantum mechanics, describing the spatial and temporal behavior of wave functions. [e]