Lorentzian SRT Transformation Factors as Solutions of Oscillation-Equations

Holger Döring

doi:10.20944/preprints202105.0242.v1

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preprints.org > doi: 10.20944/preprints202105.0242.v1

Preprint Article Version 1 Preserved in Portico This version is not peer-reviewed

Lorentzian SRT Transformation Factors as Solutions of Oscillation-Equations

Holger Döring

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 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v1. Döring, H. Lorentzian SRT Transformation Factors as Solutions of Oscillation-Equations. Preprints 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v1.

Cite as:

Döring, H. Lorentzian SRT Transformation Factors as Solutions of Oscillation-Equations. Preprints 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v1. Döring, H. Lorentzian SRT Transformation Factors as Solutions of Oscillation-Equations. Preprints 2021, 2021050242. https://doi.org/10.20944/preprints202105.0242.v1.

Abstract

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

Keywords

Lorentzian SRT-transformation factors as solutions of oscillation-equations Holger Döring IQ-Berlin-Spandau Germany e-mail:haw-doering@t-online.deAbstract: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.key-words: undamped oscillation; SRT; k-factor;Differential-equation of second order;Einstein-Lorentz;Amplitude-analogy;damped oscillation; developed SRT of fourth order

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.

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