Online: 1 February 2019 (10:22:37 CET)
Show abstract| Download PDF| Share
Online: 24 June 2024 (12:14:37 CEST)
Online: 7 May 2021 (09:38:38 CEST)
Show abstract| Download PDF| Share
Online: 30 September 2023 (10:23:06 CEST)
Show abstract| Download PDF| Share
Online: 28 January 2023 (08:38:38 CET)
Online: 15 November 2022 (01:15:14 CET)
Show abstract| Download PDF| Share
Online: 12 October 2021 (11:35:03 CEST)
Show abstract| Download PDF| Share
Online: 30 July 2024 (09:10:08 CEST)
Show abstract| Download PDF| Share
Online: 15 July 2024 (11:24:52 CEST)
Show abstract| Download PDF| Share
Online: 12 September 2023 (02:50:20 CEST)
Show abstract| Download PDF| Share
Online: 9 June 2021 (15:30:13 CEST)
Online: 14 November 2023 (16:38:59 CET)
Online: 17 August 2022 (03:53:54 CEST)
Show abstract| Download PDF| Share
Working Paper ARTICLE
Online: 28 May 2021 (12:23:05 CEST)
Show abstract| Download PDF| Share
Online: 18 July 2023 (09:10:50 CEST)
Show abstract| Download PDF| Share
Online: 30 April 2020 (16:31:51 CEST)
Show abstract| Download PDF| Share
Online: 11 January 2024 (08:14:06 CET)
Show abstract| Download PDF| Share
Online: 21 August 2023 (07:26:27 CEST)
Online: 27 March 2024 (11:59:51 CET)
Show abstract| Download PDF| Share
Online: 22 September 2023 (09:18:39 CEST)
Show abstract| Download PDF| Share
Online: 2 February 2022 (09:42:40 CET)
Show abstract| Download PDF| Share
Online: 3 August 2023 (09:39:00 CEST)
Online: 31 January 2024 (11:03:04 CET)
Show abstract| Download PDF| Share
Online: 4 July 2024 (05:57:45 CEST)
Show abstract| Download PDF| Share
Online: 15 July 2024 (19:43:22 CEST)
Show abstract| Download PDF| Share
Online: 26 March 2024 (10:07:13 CET)
Show abstract| Download PDF| Share
Online: 15 July 2024 (19:40:21 CEST)
Show abstract| Download PDF| Share
Subject: Computer Science And Mathematics, Mathematics Keywords: Lorentzian SRT-transformation factors as solutions of oscillation-equations Holger Döring IQ-Berlin-Spandau Germany e-mail:[email protected]: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
Online: 11 May 2021 (11:16:44 CEST)
Show abstract| Download PDF| Share
  • Page
  • of
  • 7
We use cookies on our website to ensure you get the best experience.
Read more about our cookies here.