Maxwell's Electrodynamics without Special Relativity Theory (Part V): Difference between revisions
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| title = Maxwell's Electrodynamics without Special Relativity Theory (Part V) | | title = Maxwell's Electrodynamics without Special Relativity Theory (Part V) | ||
| author = [[Victor N Barykin]] | | author = [[Victor N Barykin]] | ||
| keywords = special relativity theory, electrodynamics, Maxwell, electromagnetic field | |||
| published = 2007 | | published = 2007 | ||
| journal = [[Galilean Electrodynamics]] | | journal = [[Galilean Electrodynamics]] | ||
| volume = | | volume = 18 | ||
| number = | | number = S2 | ||
| pages = 35-37 | | pages = 35-37 | ||
}} | }} | ||
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==Abstract== | ==Abstract== | ||
It is shown that Maxwell's electrodynamics without the velocity restriction has for the rest and the moving media an | It is shown that Maxwell's electrodynamics without the velocity restriction has for the rest and the moving media an "isometry" group. This the Lorentz group with generators and parameters depending on its 0-cohomologies, which governs the dynamics of the frequency and the velocity of an electromagnetic field in Newtonian space-time. | ||
[[Category:Scientific Paper|maxwell 's electrodynamics special relativity theory v]] | [[Category:Scientific Paper|maxwell 's electrodynamics special relativity theory v]] | ||
[[Category:Relativity|maxwell 's electrodynamics special relativity theory v]] | [[Category:Relativity|maxwell 's electrodynamics special relativity theory v]] | ||
Latest revision as of 13:58, 22 July 2026
| Scientific Paper | |
|---|---|
| Title | Maxwell's Electrodynamics without Special Relativity Theory (Part V) |
| Author(s) | Victor N Barykin |
| Keywords | special relativity theory, electrodynamics, Maxwell, electromagnetic field |
| Published | 2007 |
| Journal | Galilean Electrodynamics |
| Volume | 18 |
| Number | S2 |
| Pages | 35-37 |
Abstract
It is shown that Maxwell's electrodynamics without the velocity restriction has for the rest and the moving media an "isometry" group. This the Lorentz group with generators and parameters depending on its 0-cohomologies, which governs the dynamics of the frequency and the velocity of an electromagnetic field in Newtonian space-time.