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{{Infobox paper
{{Infobox paper
| title = Maxwell?s Electrodynamics Without Special Relativity Theory (Part I)
| title = Maxwell's Electrodynamics Without Special Relativity Theory (Part I)
| author = [[Victor N Barykin]]
| author = [[Victor N Barykin]]
| published = 2002
| published = 2002
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==Abstract==
==Abstract==


This work suggests for Maxwell's electrodynamics in moving media a generalization that 1) does not resort to Einstein?s special relativity theory, 2) bases its calculations and experiments on Newton's space, 3) naturally incorporates superluminal velocities and indicates the requirements for the latter to be discovered, and 4) describes in a unified manner the classical experiments of Bradley, Fizeau, Michelson, and Doppler.
This work suggests for Maxwell's electrodynamics in moving media a generalization that 1) does not resort to Einstein's special relativity theory, 2) bases its calculations and experiments on Newton's space, 3) naturally incorporates superluminal velocities and indicates the requirements for the latter to be discovered, and 4) describes in a unified manner the classical experiments of Bradley, Fizeau, Michelson, and Doppler.


[[Category:Scientific Paper|maxwell s electrodynamics special relativity theory]]
[[Category:Scientific Paper|maxwell s electrodynamics special relativity theory]]


[[Category:Relativity|maxwell s electrodynamics special relativity theory]]
[[Category:Relativity|maxwell s electrodynamics special relativity theory]]

Revision as of 20:17, 20 July 2026

Scientific Paper
TitleMaxwell's Electrodynamics Without Special Relativity Theory (Part I)
Author(s)Victor N Barykin
Published2002
JournalGalilean Electrodynamics
Volume13
Number2
Pages29-32

Abstract

This work suggests for Maxwell's electrodynamics in moving media a generalization that 1) does not resort to Einstein's special relativity theory, 2) bases its calculations and experiments on Newton's space, 3) naturally incorporates superluminal velocities and indicates the requirements for the latter to be discovered, and 4) describes in a unified manner the classical experiments of Bradley, Fizeau, Michelson, and Doppler.