Difference between revisions of "Universal Newton Time in Classical Electrodynamics: Elements of Physical Interpretation"
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− | It is shown that the universal time of Newton can be introduced into classical electrodynamics. This possibility results from the existence within Maxwell equations of a generalized symmetry with respect to Galilei transformations. In the case of the extended Galilei transformations, the postulate of invariant speed of light can be made compatible with the concept of Newtonian universal time. Some physical consequences of the extended Galilei symmetry are considered.[[Category:Scientific Paper]] | + | It is shown that the universal time of Newton can be introduced into classical electrodynamics. This possibility results from the existence within Maxwell equations of a generalized symmetry with respect to Galilei transformations. In the case of the extended Galilei transformations, the postulate of invariant speed of light can be made compatible with the concept of Newtonian universal time. Some physical consequences of the extended Galilei symmetry are considered. |
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+ | [[Category:Scientific Paper|universal newton time classical electrodynamics elements physical interpretation]] | ||
[[Category:Electrodynamics]] | [[Category:Electrodynamics]] |
Revision as of 11:35, 1 January 2017
Scientific Paper | |
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Title | Universal Newton Time in Classical Electrodynamics: Elements of Physical Interpretation |
Author(s) | G A Kotel\'nikov |
Keywords | {{{keywords}}} |
Published | 2000 |
Journal | Galilean Electrodynamics |
Volume | 11 |
Number | 4 |
Pages | 74-80 |
Abstract
It is shown that the universal time of Newton can be introduced into classical electrodynamics. This possibility results from the existence within Maxwell equations of a generalized symmetry with respect to Galilei transformations. In the case of the extended Galilei transformations, the postulate of invariant speed of light can be made compatible with the concept of Newtonian universal time. Some physical consequences of the extended Galilei symmetry are considered.