Version 1
: Received: 10 May 2021 / Approved: 11 May 2021 / Online: 11 May 2021 (11:16:44 CEST)
Version 2
: Received: 31 May 2021 / Approved: 1 June 2021 / Online: 1 June 2021 (09:43:38 CEST)
How to cite:
Döring, H. Lorentzian SRT-Transformation Factors as Solutions of Oscillation-Equations. Preprints.org2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v2
Döring, H. Lorentzian SRT-Transformation Factors as Solutions of Oscillation-Equations. Preprints.org 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v2
Cite as:
Döring, H. Lorentzian SRT-Transformation Factors as Solutions of Oscillation-Equations. Preprints.org2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v2
Döring, H. Lorentzian SRT-Transformation Factors as Solutions of Oscillation-Equations. Preprints.org 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v2
Abstract
Shown is the derivation of Lorentz-Einstein k-factor in SRT as an amplitude-term of oscillation-differential equations of second order.This case is shown for classical Lorentz-factor as solution of an equation for undamped oscillation as well as the developed theorem as a second solution for advanced SRT of fourth order with an equation for damped oscillation-states.This advanced term allows a calculation for any velocities by real rest mass.Also accelerated coordinate -frames are discussed.
Keywords
undamped oscillation; SRT; k-factor;Differential-equation of second order;Einstein-Lorentz;Amplitude-analogy;damped oscillation; developed SRT of fourth order,accelerated framed
Subject
Physical Sciences, Acoustics
Copyright:
This is an open access article distributed under the Creative Commons Attribution License which permits unrestricted use, distribution, and reproduction in any medium, provided the original work is properly cited.
Commenter: Holger Döring
Commenter's Conflict of Interests: Author