Difference between revisions of "Convention in the General Definition of Distance"
Jump to navigation
Jump to search
(Imported from text file) |
(Imported from text file) |
||
| (One intermediate revision by the same user not shown) | |||
| Line 12: | Line 12: | ||
==Abstract== | ==Abstract== | ||
| − | This paper derives a general definition of distance within the context of general clock synchronization with the signal method. The unified context includes both isotropic and anisotropic descriptions of physical processes in inertial reference systems. Taking anisotropy of a metric space into account, new transformations of space and time are derived. Different cases of anisotropy are considered. Galilei transformations in anisotropic space have an invariant value of the speed of light over the closed path. | + | This paper derives a general definition of distance within the context of general clock synchronization with the signal method. The unified context includes both isotropic and anisotropic descriptions of physical processes in inertial reference systems. Taking anisotropy of a metric space into account, new transformations of space and time are derived. Different cases of anisotropy are considered. Galilei transformations in anisotropic space have an invariant value of the speed of light over the closed path. |
| − | [[Category:Relativity]] | + | [[Category:Scientific Paper|convention general definition distance]] |
| + | |||
| + | [[Category:Relativity|convention general definition distance]] | ||
Latest revision as of 19:24, 1 January 2017
| Scientific Paper | |
|---|---|
| Title | Convention in the General Definition of Distance |
| Author(s) | R G Zaripov |
| Keywords | distance, simultaneity, Galilean relativity, special relativity theory |
| Published | 2000 |
| Journal | Galilean Electrodynamics |
| Volume | 11 |
| Number | 2 |
| Pages | 29-33 |
Abstract
This paper derives a general definition of distance within the context of general clock synchronization with the signal method. The unified context includes both isotropic and anisotropic descriptions of physical processes in inertial reference systems. Taking anisotropy of a metric space into account, new transformations of space and time are derived. Different cases of anisotropy are considered. Galilei transformations in anisotropic space have an invariant value of the speed of light over the closed path.
