Maxwell Equations and Inertial Transformations: Difference between revisions
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| published = 2004 | | published = 2004 | ||
| journal = [[Foundations of Physics Letters]] | | journal = [[Foundations of Physics Letters]] | ||
| volume = | | volume = 17 | ||
| number = | | number = 7 | ||
| num_pages = 18 | | num_pages = 18 | ||
| pages = 627-644 | | pages = 627-644 | ||
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==Abstract== | ==Abstract== | ||
The inertial transformations of the space and time variables have recently been shown to provide a viable alternative description of relativistic phenomena. In the present paper we find the inertial transformations of a force by starting from Newton's law. This allows us to write also the inertial transformations of the electric and magnetic fields. Relative to a moving frame, the Maxwell equations assume a novel velocity-dependent form. | The inertial transformations of the space and time variables have recently been shown to provide a viable alternative description of relativistic phenomena. In the present paper we find the inertial transformations of a force by starting from Newton's law. This allows us to write also the inertial transformations of the electric and magnetic fields. Relative to a moving frame, the Maxwell equations assume a novel velocity-dependent form. | ||
[[Category:Relativity]] | [[Category:Scientific Paper|maxwell equations inertial transformations]] | ||
[[Category:Relativity|maxwell equations inertial transformations]] | |||
[[Category:Electromagnetism]] | |||
Latest revision as of 09:34, 21 July 2026
| Scientific Paper | |
|---|---|
| Title | Maxwell Equations and Inertial Transformations |
| Author(s) | Biagio Buonaura |
| Keywords | special relativity, Maxwell equations, conventionality |
| Published | 2004 |
| Journal | Foundations of Physics Letters |
| Volume | 17 |
| Number | 7 |
| No. of pages | 18 |
| Pages | 627-644 |
Abstract
The inertial transformations of the space and time variables have recently been shown to provide a viable alternative description of relativistic phenomena. In the present paper we find the inertial transformations of a force by starting from Newton's law. This allows us to write also the inertial transformations of the electric and magnetic fields. Relative to a moving frame, the Maxwell equations assume a novel velocity-dependent form.