Maxwell equations/Related Articles: Difference between revisions
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imported>Paul Wormer (New page: {{subpages}} {{r|Ampere's equation}} {{r|Ampere's law}} {{r|Ampere's rule}} {{r|Biot-Savart's law}} {{r|Coulomb's law}} {{r|Coulomb's law (magnetic)}} {{r|Faraday's law (electromagnetism)...) |
imported>Milton Beychok (added a link) |
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{{r|Gauss' law (magnetism)}} | {{r|Gauss' law (magnetism)}} | ||
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Revision as of 16:42, 17 April 2010
- See also changes related to Maxwell equations, or pages that link to Maxwell equations or to this page or whose text contains "Maxwell equations".
- Ampere's equation [r]: An expression for the magnetic force between two electric current-carrying wire segments. [e]
- Ampere's law [r]: The integral of a magnetic field over a closed path is equal to the conduction current through the surface bounded by the path. [e]
- Ampere's rule [r]: Is a right-hand rule for the direction of deviation of a compass needle caused by the presence of a straight, electric-current carrying, wire. [e]
- Biot-Savart's law [r]: Add brief definition or description
- Coulomb's law [r]: An inverse-square distance law, like Newton's gravitational law, describing the forces acting between electric point charges; also valid for the force between magnetic poles. [e]
- Coulomb's law (magnetic) [r]: An inverse-square law for the force between two magnetic monopoles. [e]
- Faraday's law (electromagnetism) [r]: States that a change in magnetic flux generates an electromotive force (EMF). [e]
- Gauss' law (electrostatics) [r]: Relates the surface integral of the electric displacement through a closed surface to the electric charge enveloped by the closed surface. [e]
- Gauss' law (magnetism) [r]: States that the total magnetic flux through a closed surface is zero; this means that magnetic monopoles do not exist. [e]
- Lenz' law [r]: States that a change in magnetic flux gives an induced current that opposes this change. [e]
- Vacuum (science) [r]: A realizable vacuum with a gaseous pressure that is much less than atmospheric. [e]