Difference between revisions of "What Does the Lorentz Force Have to do with Maxwell?s Equations?"

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==Abstract==
 
==Abstract==
  
The Lorentz force has nothing, either mathematically or physically, to do with Maxwell?s field equa-tions. Properly written '''F'''<sub>L</sub> = q('''E'''<sup>(1)</sup> + '''v''' x '''B'''<sup>(2)</sup>), the Lorentz force is just a phenomenological expression allowing one to describe (parametrically) the motion of a charged particle in the <em>external</em> fields '''E'''<sup>(1)</sup> and '''B'''<sup>(2)</sup> originating from independent sources belonging to different, decoupled systems. Electrodynamics can be built starting from a <em>force-law</em> between moving charges, without separately postulating field equations. There is no need for a ?special? relativity theory.[[Category:Scientific Paper]]
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The Lorentz force has nothing, either mathematically or physically, to do with Maxwell?s field equa-tions. Properly written '''F'''<sub>L</sub> = q('''E'''<sup>(1)</sup> + '''v''' x '''B'''<sup>(2)</sup>), the Lorentz force is just a phenomenological expression allowing one to describe (parametrically) the motion of a charged particle in the <em>external</em> fields '''E'''<sup>(1)</sup> and '''B'''<sup>(2)</sup> originating from independent sources belonging to different, decoupled systems. Electrodynamics can be built starting from a <em>force-law</em> between moving charges, without separately postulating field equations. There is no need for a ?special? relativity theory.
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[[Category:Scientific Paper|does lorentz force maxwell s equations]]
  
 
[[Category:Relativity]]
 
[[Category:Relativity]]

Revision as of 11:38, 1 January 2017

Scientific Paper
Title What Does the Lorentz Force Have to do with Maxwell?s Equations?
Author(s) Georg Galeczki
Keywords Lorentz Force, Maxwell?s Equations, Lorentz force; Maxwell equations; Special relativity irrelevance; Hall effect; Lorentz electron microscope
Published 1998
Journal Galilean Electrodynamics
Volume 9
Number 5
Pages 95-97

Abstract

The Lorentz force has nothing, either mathematically or physically, to do with Maxwell?s field equa-tions. Properly written FL = q(E(1) + v x B(2)), the Lorentz force is just a phenomenological expression allowing one to describe (parametrically) the motion of a charged particle in the external fields E(1) and B(2) originating from independent sources belonging to different, decoupled systems. Electrodynamics can be built starting from a force-law between moving charges, without separately postulating field equations. There is no need for a ?special? relativity theory.