Difference between revisions of "Herky-Jerky Box: Proof that momentum isn't conserved in Special Relativity"

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==Abstract==
 
==Abstract==
  
A one-dimensional box is posited with identical point masses synchronously and elastically hitting each other and opposite ends of the box. From a moving frame, Special-Relativistic kinematics says the center of mass CM of the box (''exclusive of the point masses'') moves uniformly, but momentum conservation says CM moves jerkily. Hence Special Relativity does not support momentum conservation.[[Category:Scientific Paper]]
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A one-dimensional box is posited with identical point masses synchronously and elastically hitting each other and opposite ends of the box. From a moving frame, Special-Relativistic kinematics says the center of mass CM of the box (''exclusive of the point masses'') moves uniformly, but momentum conservation says CM moves jerkily. Hence Special Relativity does not support momentum conservation.
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[[Category:Scientific Paper|herky-jerky box proof momentum isn 't conserved special relativity]]
  
 
[[Category:Relativity]]
 
[[Category:Relativity]]

Revision as of 10:31, 1 January 2017

Scientific Paper
Title Herky-Jerky Box: Proof that momentum isn\'t conserved in Special Relativity
Author(s) Michael H Brill
Keywords Special Relativity, momentum, conservation, paradox
Published 2010
Journal Physics Essays
Volume 23
Number 2
No. of pages 1
Pages TBD

Abstract

A one-dimensional box is posited with identical point masses synchronously and elastically hitting each other and opposite ends of the box. From a moving frame, Special-Relativistic kinematics says the center of mass CM of the box (exclusive of the point masses) moves uniformly, but momentum conservation says CM moves jerkily. Hence Special Relativity does not support momentum conservation.