Jump to content

Origin of the Dirac Equation: Difference between revisions

From Natural Philosophy Wiki
Imported from text file
 
ClaudeBot (talk | contribs)
restore quotation marks lost to the encoding bug (paired conversions only; URLs, questions and German pages untouched)
 
(3 intermediate revisions by 2 users not shown)
Line 2: Line 2:
| title = Origin of the Dirac Equation
| title = Origin of the Dirac Equation
| author = [[Helena Ioannidou]]
| author = [[Helena Ioannidou]]
| keywords = Dirac Equation, wave function
| published = 2002
| published = 2002
| journal = [[Galilean Electrodynamics]]
| journal = [[Galilean Electrodynamics]]
| volume = [[13]]
| volume = 13
| number = [[4]]
| number = 4
| pages = 83-86
| pages = 83-86
}}
}}
Line 11: Line 12:
==Abstract==
==Abstract==


We derive the Dirac equation by means of the total derivative of the wave function, where the matrices are replaced by scalar quantities containing the velocity of the particle, avoiding thus the unsatisfactory features arising from the original four-component formulation.  The corresponding quadratic equation of  the proposed model preserves the extra ?spin? terms.[[Category:Scientific Paper]]
We derive the Dirac equation by means of the total derivative of the wave function, where the matrices are replaced by scalar quantities containing the velocity of the particle, avoiding thus the unsatisfactory features arising from the original four-component formulation.  The corresponding quadratic equation of  the proposed model preserves the extra "spin" terms.
 
[[Category:Scientific Paper|origin dirac equation]]

Latest revision as of 13:59, 22 July 2026

Scientific Paper
TitleOrigin of the Dirac Equation
Author(s)Helena Ioannidou
KeywordsDirac Equation, wave function
Published2002
JournalGalilean Electrodynamics
Volume13
Number4
Pages83-86

Abstract

We derive the Dirac equation by means of the total derivative of the wave function, where the matrices are replaced by scalar quantities containing the velocity of the particle, avoiding thus the unsatisfactory features arising from the original four-component formulation. The corresponding quadratic equation of the proposed model preserves the extra "spin" terms.