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==Abstract==
==Abstract==


A proposed alternative to Einstein's kinematics, based on the postulated invariance 1) of particle proper time and 2) of object length (i.e., nonoccurrence of the Lorentz contraction), is tested for its ability to exhibit consistency between the aging rates of an accelerated 'light clock' and its comoving observer. The problem is nontrivial because the altered kinematics requires employment of an altered electromagnetism, the so-called 'neo-Hertzian' generalization of Maxwell's theory, which is invariant under inertial transformations. Difficulties of crucial experimentation are touched upon.[[Category:Scientific Paper]]
A proposed alternative to Einstein's kinematics, based on the postulated invariance 1) of particle proper time and 2) of object length (i.e., nonoccurrence of the Lorentz contraction), is tested for its ability to exhibit consistency between the aging rates of an accelerated 'light clock' and its comoving observer. The problem is nontrivial because the altered kinematics requires employment of an altered electromagnetism, the so-called 'neo-Hertzian' generalization of Maxwell's theory, which is invariant under inertial transformations. Difficulties of crucial experimentation are touched upon.
 
[[Category:Scientific Paper|consistency test alternative kinematics]]

Latest revision as of 12:11, 1 January 2017

Scientific Paper
TitleConsistency Test of an Alternative Kinematics
Author(s)Thomas E Phipps
KeywordsKinematics
Published1989
JournalPhysics Essays
Volume2
Number4
Pages380-384

Abstract

A proposed alternative to Einstein's kinematics, based on the postulated invariance 1) of particle proper time and 2) of object length (i.e., nonoccurrence of the Lorentz contraction), is tested for its ability to exhibit consistency between the aging rates of an accelerated 'light clock' and its comoving observer. The problem is nontrivial because the altered kinematics requires employment of an altered electromagnetism, the so-called 'neo-Hertzian' generalization of Maxwell's theory, which is invariant under inertial transformations. Difficulties of crucial experimentation are touched upon.