Difference between revisions of "The Spinning Charged Ring"

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| title = The Spinning Charged Ring
 
| title = The Spinning Charged Ring
 
| author = [[Domina Eberle Spencer]], [[Uma Y Shama]], [[Philip J Mann]], [[Terri L Mascardo]]
 
| author = [[Domina Eberle Spencer]], [[Uma Y Shama]], [[Philip J Mann]], [[Terri L Mascardo]]
| keywords = [[electromagnetic theory]], [[gravitational equations]], [[spinning charged ring]]
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| keywords = [[spinning charged ring]], [[charge cluster]], [[New Gaussian electromagnetic theory]]
| published = 2005
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| published = 2006
 
| journal = [[None]]
 
| journal = [[None]]
 
}}
 
}}
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==Abstract==
 
==Abstract==
  
The gravitational and electromagnetic forces on the spinning charged ring are analyzed in the following two ways:
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The simplest model of a charge cluster is a spinning charged ring.  The gravitational and electromagnetic forces must add to zero if charge clusters are to be in dynamic equilibrium.  The paper investigates whether spinning rings of charge can be in dynamic equilibrium according to classical electromagnetic theory and according to the New Gaussian electromagnetic theory.
  
# the Classical Electromagnetic Theory and Newton?s Gravitational Equation
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[[Category:Scientific Paper|spinning charged ring]]
# the New Gaussian Electromagnetic Theory and the newly modified gravitational equation proposed in the previous paper
 
 
 
Conclusions are drawn on the possible existence of a spinning charged ring, from the point of view of classical physics, and from the point of view of the most recent formulation of gravitational and electromagnetic theory.
 
 
 
[[Category:Scientific Paper]]
 
  
 
[[Category:Gravity]]
 
[[Category:Gravity]]

Revision as of 11:27, 1 January 2017

Scientific Paper
Title The Spinning Charged Ring
Author(s) Domina Eberle Spencer, Uma Y Shama, Philip J Mann, Terri L Mascardo
Keywords spinning charged ring, charge cluster, New Gaussian electromagnetic theory
Published 2006
Journal None

Abstract

The simplest model of a charge cluster is a spinning charged ring. The gravitational and electromagnetic forces must add to zero if charge clusters are to be in dynamic equilibrium. The paper investigates whether spinning rings of charge can be in dynamic equilibrium according to classical electromagnetic theory and according to the New Gaussian electromagnetic theory.