Convention in the General Definition of Simultaneity: Difference between revisions
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This paper is concerned with the signal method of clock synchronization. A general definition of the simultaneity of the distant events is derived. In the unified context, both isotropic and anisotropic descriptions of physical processes in inertial reference systems are considered. A new relation for the proper time is deduced. New transformations of coordinates in two-dimensional space-time are obtained. In special cases the transformations describe Euclidean, pseudo-Euclidean, Galilean and other kinematics. All such cases have validity equal to relativistic mechanics for the description of physical processes | This paper is concerned with the signal method of clock synchronization. A general definition of the simultaneity of the distant events is derived. In the unified context, both isotropic and anisotropic descriptions of physical processes in inertial reference systems are considered. A new relation for the proper time is deduced. New transformations of coordinates in two-dimensional space-time are obtained. In special cases the transformations describe Euclidean, pseudo-Euclidean, Galilean and other kinematics. All such cases have validity equal to relativistic mechanics for the description of physical processes | ||
[[Category:Relativity]] | [[Category:Scientific Paper|convention general definition simultaneity]] | ||
[[Category:Relativity|convention general definition simultaneity]] | |||
Latest revision as of 21:25, 1 January 2017
| Scientific Paper | |
|---|---|
| Title | Convention in the General Definition of Simultaneity |
| Author(s) | R G Zaripov |
| Keywords | simultaneity, special relativity theory, Galilean relativity, Euclidean relativity |
| Published | 1998 |
| Journal | Galilean Electrodynamics |
| Volume | 9 |
| Number | 4 |
| Pages | 63-71 |
Abstract
This paper is concerned with the signal method of clock synchronization. A general definition of the simultaneity of the distant events is derived. In the unified context, both isotropic and anisotropic descriptions of physical processes in inertial reference systems are considered. A new relation for the proper time is deduced. New transformations of coordinates in two-dimensional space-time are obtained. In special cases the transformations describe Euclidean, pseudo-Euclidean, Galilean and other kinematics. All such cases have validity equal to relativistic mechanics for the description of physical processes