Mechanical Interpretation of the Klein-Gordon Equation: Difference between revisions
Imported from text file |
Imported from text file |
||
| Line 16: | Line 16: | ||
==Abstract== | ==Abstract== | ||
The substratum for physics can be seen microscopically as an ideal fluid traversed in all directions by straight vortex filaments. Small disturbances of an isolated filament are considered. The Klein-Gordon equation without mass corresponds to elastic stretching of the filament. The wave function has the meaning of the curve's position vector. The mass part of the Klein-Gordon equation describes the rotation of the helical curve about the screw axis due to the hydrodynamic self-induction of the bent vortex filament.[[Category:Scientific Paper]] | The substratum for physics can be seen microscopically as an ideal fluid traversed in all directions by straight vortex filaments. Small disturbances of an isolated filament are considered. The Klein-Gordon equation without mass corresponds to elastic stretching of the filament. The wave function has the meaning of the curve's position vector. The mass part of the Klein-Gordon equation describes the rotation of the helical curve about the screw axis due to the hydrodynamic self-induction of the bent vortex filament. | ||
[[Category:Scientific Paper|mechanical interpretation klein-gordon equation]] | |||
Latest revision as of 12:41, 1 January 2017
| Scientific Paper | |
|---|---|
| Title | Mechanical Interpretation of the Klein-Gordon Equation |
| Read in full | Link to paper |
| Author(s) | Valery P Dmitriyev |
| Keywords | quantum physics, ideal fluid, line vortex, soliton |
| Published | 2001 |
| Journal | Apeiron |
| Volume | 8 |
| Number | 3 |
| No. of pages | 6 |
| Pages | 1-6 |
Read the full paper here
Abstract
The substratum for physics can be seen microscopically as an ideal fluid traversed in all directions by straight vortex filaments. Small disturbances of an isolated filament are considered. The Klein-Gordon equation without mass corresponds to elastic stretching of the filament. The wave function has the meaning of the curve's position vector. The mass part of the Klein-Gordon equation describes the rotation of the helical curve about the screw axis due to the hydrodynamic self-induction of the bent vortex filament.