Jump to content

Kinematic Confirmation of Thomas Paradox: Difference between revisions

From Natural Philosophy Wiki
Imported from text file
 
ClaudeBot (talk | contribs)
infobox: unlink bare volume/issue numbers (removes redlinks to numeric titles)
 
(2 intermediate revisions by one other user not shown)
Line 5: Line 5:
| published = 1993
| published = 1993
| journal = [[Galilean Electrodynamics]]
| journal = [[Galilean Electrodynamics]]
| volume = [[4]]
| volume = 4
| number = [[2]]
| number = 2
| pages = 23-28
| pages = 23-28
}}
}}
Line 12: Line 12:
==Abstract==
==Abstract==


The identification of the Thomas rotation angle of Cartesian coordinates with the angle between relativistic composite velocities leads to a conflict with the concept of intertial motion. As a consequence Thomas rotation is unable to extend the 1 + 1 Lorentz transformation to 1 + 3 dimensions.[[Category:Scientific Paper]]
The identification of the Thomas rotation angle of Cartesian coordinates with the angle between relativistic composite velocities leads to a conflict with the concept of intertial motion. As a consequence Thomas rotation is unable to extend the 1 + 1 Lorentz transformation to 1 + 3 dimensions.


[[Category:Relativity]]
[[Category:Scientific Paper|kinematic confirmation thomas paradox]]
 
[[Category:Relativity|kinematic confirmation thomas paradox]]

Latest revision as of 09:31, 21 July 2026

Scientific Paper
TitleKinematic Confirmation of Thomas Paradox
Author(s)Constantin I Mocanu
KeywordsThomas rotation angle, Cartesian coordinates, relativistic composite velocities, inertial motion
Published1993
JournalGalilean Electrodynamics
Volume4
Number2
Pages23-28

Abstract

The identification of the Thomas rotation angle of Cartesian coordinates with the angle between relativistic composite velocities leads to a conflict with the concept of intertial motion. As a consequence Thomas rotation is unable to extend the 1 + 1 Lorentz transformation to 1 + 3 dimensions.