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{{Infobox paper
{{Infobox paper
| title = Maxwell\'s Original Equations
| title = Maxwell\'s Original Equations
| url = [https://web.archive.org/web/20120111011958/http://www.wbabin.net/Science-Journals/Essays-Mechanics%20/%20Electrodynamics/Download/3889 Link to paper (Internet Archive)]
| author = [[David Tombe]]
| author = [[David Tombe]]
| keywords = [[Maxwell's equations]], [[aether]], [[molecular vortices]], [[electron-positron dipoles]], [[centrifugal force]]
| keywords = [[Maxwell's equations]], [[aether]], [[molecular vortices]], [[electron-positron dipoles]], [[centrifugal force]]
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| num_pages = 12
| num_pages = 12
}}
}}
'''Read the full paper''' [https://web.archive.org/web/20120111011958/http://www.wbabin.net/Science-Journals/Essays-Mechanics%20/%20Electrodynamics/Download/3889 here] ''(archived copy — the original link is no longer available)''


==Abstract==
==Abstract==
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[[Category:Scientific Paper|maxwell 's original equations]]
[[Category:Scientific Paper|maxwell 's original equations]]


[[Category:Gravity]]
[[Category:Gravity|maxwell 's original equations]]
[[Category:Aether]]
[[Category:Aether|maxwell 's original equations]]
[[Category:Electrodynamics]]
[[Category:Electrodynamics|maxwell 's original equations]]
 
[[Category:Electromagnetism]]
 
[[Category:Vortex Theory]]

Latest revision as of 10:27, 20 July 2026

Scientific Paper
TitleMaxwell\'s Original Equations
Read in fullLink to paper (Internet Archive)
Author(s)David Tombe
KeywordsMaxwell's equations, aether, molecular vortices, electron-positron dipoles, centrifugal force
Published2011
JournalGeneral Science Journal
No. of pages12

Read the full paper here (archived copy — the original link is no longer available)

Abstract

Although Maxwell's most important equations had already appeared throughout his seminal paper entitled "On Physical Lines of Force", which was written in1861 in Great Britain, it was not until 1864 that Maxwell created a distinct listing of eight equations in a section entitled "General Equations of the Electromagnetic Field‟ in his follow up paper entitled "A Dynamical Theory of the Electromagnetic Field". While Maxwell refers to twenty equations at the end of this section, there are in fact only eight equations as such. Maxwell arrives at the figure of twenty because he splits six of these equations into their three Cartesian components. Maxwell's eight original equations will be discussed in depth in individual sections throughout this paper.