Difference between revisions of "Relativistic Hertz-Debye Potentials"
Jump to navigation
Jump to search
(Imported from text file) |
(Imported from text file) |
||
Line 13: | Line 13: | ||
We prove that the Hertz-Debye vectors used to get the solutions of Maxwell?s equations in homogeneous isotropic media are the components of a self-dual tensor with as consequence to supply a relativistic generalization of Hertz-Debye potentials usable to solve the relativistic Maxwell equations. An application is given to electromagnetic Courant-Hilbert progressing waves in free space. | We prove that the Hertz-Debye vectors used to get the solutions of Maxwell?s equations in homogeneous isotropic media are the components of a self-dual tensor with as consequence to supply a relativistic generalization of Hertz-Debye potentials usable to solve the relativistic Maxwell equations. An application is given to electromagnetic Courant-Hilbert progressing waves in free space. | ||
− | [[Category:Scientific Paper]] | + | [[Category:Scientific Paper|relativistic hertz-debye potentials]] |
[[Category:Relativity]] | [[Category:Relativity]] |
Revision as of 10:59, 1 January 2017
Scientific Paper | |
---|---|
Title | Relativistic Hertz-Debye Potentials |
Author(s) | Pierre Hillion |
Keywords | {{{keywords}}} |
Published | 2010 |
Journal | Galilean Electrodynamics |
Volume | 21 |
Number | 1 |
Pages | 9-12 |
Abstract
We prove that the Hertz-Debye vectors used to get the solutions of Maxwell?s equations in homogeneous isotropic media are the components of a self-dual tensor with as consequence to supply a relativistic generalization of Hertz-Debye potentials usable to solve the relativistic Maxwell equations. An application is given to electromagnetic Courant-Hilbert progressing waves in free space.