Difference between revisions of "Application of Bi-Quaternions In Physics"
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This paper introduces a new bi-quaternion notation and applies this notation to electrodynamics. A set of extended MAXWELL equations and other fundamental equations of electrodynamics are derived. By applying the LORENTZ condition, these equations reduce to the classical form. Additionally the bi-quaternion notation allows a compact formulation of SRT. Furthermore an application of bi-quaternions in other disciplines of physics as mechanics (dynamics) is shown. | This paper introduces a new bi-quaternion notation and applies this notation to electrodynamics. A set of extended MAXWELL equations and other fundamental equations of electrodynamics are derived. By applying the LORENTZ condition, these equations reduce to the classical form. Additionally the bi-quaternion notation allows a compact formulation of SRT. Furthermore an application of bi-quaternions in other disciplines of physics as mechanics (dynamics) is shown. | ||
| − | [[Category:Scientific Paper]] | + | [[Category:Scientific Paper|application bi-quaternions physics]] |
[[Category:Electrodynamics]] | [[Category:Electrodynamics]] | ||
Revision as of 10:01, 1 January 2017
| Scientific Paper | |
|---|---|
| Title | Application of Bi-Quaternions In Physics |
| Read in full | Link to paper |
| Author(s) | Andre Waser |
| Keywords | {{{keywords}}} |
| Published | 2000 |
| Journal | None |
| No. of pages | 39 |
Read the full paper here
Abstract
This paper introduces a new bi-quaternion notation and applies this notation to electrodynamics. A set of extended MAXWELL equations and other fundamental equations of electrodynamics are derived. By applying the LORENTZ condition, these equations reduce to the classical form. Additionally the bi-quaternion notation allows a compact formulation of SRT. Furthermore an application of bi-quaternions in other disciplines of physics as mechanics (dynamics) is shown.
