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| url = [http://www.naturalphilosophy.org/pdf/abstracts/abstracts_6392.pdf Link to paper]
| url = [http://www.naturalphilosophy.org/pdf/abstracts/abstracts_6392.pdf Link to paper]
| author = [[M R Chandramohanan]]
| author = [[M R Chandramohanan]]
| keywords = Maxwell, gravitational field, Lorentz force, particle
| published = 2010
| published = 2010
| journal = [[Proceedings of the NPA]]
| journal = [[Proceedings of the NPA]]
| volume = [[7]]
| volume = 7
| number = [[2]]
| number = 2
| num_pages = 5
| num_pages = 5
| pages = 660-664
| pages = 660-664
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==Abstract==
==Abstract==


In this paper, the Maxwell-Lorentz equations have been derived for a particle of mass  moving in the presence of other particles.  It is proved that the gravitational field due to a moving particle consist of i) an irrotational part (gradient of a scalar) and ii) a part depending on velocity  and a rotational part (curl of a vector).  Finally the Lorentz Force equation and the relativistic equation for planetary motion are derived.[[Category:Scientific Paper]]
In this paper, the Maxwell-Lorentz equations have been derived for a particle of mass  moving in the presence of other particles.  It is proved that the gravitational field due to a moving particle consist of i) an irrotational part (gradient of a scalar) and ii) a part depending on velocity  and a rotational part (curl of a vector).  Finally the Lorentz Force equation and the relativistic equation for planetary motion are derived.


[[Category:Relativity]]
[[Category:Scientific Paper|maxwell-lorentz equations]]
 
[[Category:Relativity|maxwell-lorentz equations]]

Latest revision as of 09:39, 21 July 2026

Scientific Paper
TitleOn Maxwell-Lorentz Equations
Read in fullLink to paper
Author(s)M R Chandramohanan
KeywordsMaxwell, gravitational field, Lorentz force, particle
Published2010
JournalProceedings of the NPA
Volume7
Number2
No. of pages5
Pages660-664

Read the full paper here

Abstract

In this paper, the Maxwell-Lorentz equations have been derived for a particle of mass moving in the presence of other particles. It is proved that the gravitational field due to a moving particle consist of i) an irrotational part (gradient of a scalar) and ii) a part depending on velocity and a rotational part (curl of a vector). Finally the Lorentz Force equation and the relativistic equation for planetary motion are derived.