Online: 9 September 2024 (23:41:28 CEST)
Show abstract| Download PDF| Share
Online: 19 July 2024 (10:53:17 CEST)
Show abstract| Download PDF| Share
Online: 21 June 2024 (12:53:31 CEST)
Show abstract| Download PDF| Share
Online: 20 August 2024 (11:17:36 CEST)
Show abstract| Download PDF| Share
Online: 9 January 2024 (10:12:49 CET)
Show abstract| Download PDF| Share
Online: 4 December 2023 (15:26:07 CET)
Show abstract| Download PDF| Share
Online: 6 October 2023 (08:35:34 CEST)
Show abstract| Download PDF| Share
Online: 17 March 2023 (10:11:42 CET)
Online: 22 July 2022 (13:13:53 CEST)
Online: 10 December 2021 (14:16:30 CET)
Show abstract| Download PDF| Share
Online: 23 September 2021 (13:08:38 CEST)
Online: 23 June 2021 (11:12:11 CEST)
Show abstract| Download PDF| Share
Online: 25 March 2021 (16:15:48 CET)
Show abstract| Download PDF| Share
Online: 21 September 2020 (04:19:45 CEST)
Show abstract| Download PDF| Share
Online: 6 February 2020 (03:08:56 CET)
Show abstract| Download PDF| Share
Online: 17 October 2024 (10:45:25 CEST)
Show abstract| Download PDF| Share
Online: 17 September 2024 (09:14:22 CEST)
Show abstract| Download PDF| Share
Online: 18 July 2024 (14:27:50 CEST)
Show abstract| Download PDF| Share
Online: 14 January 2024 (15:58:44 CET)
Show abstract| Download PDF| Share
Online: 12 December 2023 (04:13:55 CET)
Show abstract| Download PDF| Share
Online: 26 January 2022 (13:14:59 CET)
Show abstract| Download PDF| Share
Online: 18 November 2021 (13:51:59 CET)
Online: 16 September 2021 (14:20:57 CEST)
Show abstract| Download PDF| Share
Online: 25 February 2021 (13:50:46 CET)
Show abstract| Download PDF| Share
Online: 11 July 2024 (12:31:28 CEST)
Show abstract| Download PDF| Share
Online: 20 August 2024 (10:51:43 CEST)
Show abstract| Download PDF| Share
Online: 14 May 2024 (11:29:21 CEST)
Show abstract| Download PDF| Share
Online: 28 August 2023 (09:22:30 CEST)
Online: 18 May 2023 (14:22:40 CEST)
Show abstract| Download PDF| Share
Online: 4 September 2023 (02:41:55 CEST)
Show abstract| Download PDF| Share
Online: 9 June 2023 (07:20:58 CEST)
Show abstract| Download PDF| Share
Online: 9 May 2023 (07:27:22 CEST)
Show abstract| Download PDF| Share
Online: 9 February 2024 (10:57:21 CET)
Show abstract| Download PDF| Share
Online: 6 May 2021 (16:58:01 CEST)
Show abstract| Download PDF| Share
Preprint ARTICLE | doi:10.3390/sci2030071
Online: 9 September 2020 (00:00:00 CEST)
Show abstract| Share
Online: 13 January 2020 (13:25:49 CET)
Online: 26 August 2024 (16:29:29 CEST)
Show abstract| Download PDF| Share
Online: 4 March 2024 (14:04:54 CET)
Show abstract| Download PDF| Share
Online: 10 January 2022 (12:17:35 CET)
Show abstract| Download PDF| Share
Online: 29 July 2019 (04:13:51 CEST)
Show abstract| Download PDF| Share
Online: 30 May 2022 (11:38:31 CEST)
Show abstract| Download PDF| Share
Online: 5 February 2021 (10:13:00 CET)
Show abstract| Download PDF| Share
Online: 23 July 2024 (09:52:05 CEST)
Online: 25 April 2024 (11:20:21 CEST)
Show abstract| Download PDF| Share
Online: 4 January 2023 (12:25:56 CET)
Show abstract| Download PDF| Share
Online: 24 September 2024 (10:18:39 CEST)
Show abstract| Download PDF| Share
Online: 15 December 2023 (11:17:31 CET)
Show abstract| Download PDF| Share
Online: 30 November 2023 (08:21:37 CET)
Show abstract| Download PDF| Share
Online: 12 July 2021 (14:18:23 CEST)
Show abstract| Download PDF| Share
Preprint REVIEW | doi:10.3390/sci2040076
Online: 15 October 2020 (00:00:00 CEST)
Show abstract| Share
Online: 4 November 2024 (09:30:06 CET)
Online: 24 January 2022 (14:44:37 CET)
Show abstract| Download PDF| Share
Online: 30 July 2024 (11:03:36 CEST)
Show abstract| Download PDF| Share
Online: 25 July 2024 (09:39:22 CEST)
Show abstract| Download PDF| Share
Online: 17 October 2024 (10:59:08 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: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
Online: 11 May 2021 (11:16:44 CEST)
Show abstract| Download PDF| Share
Online: 24 June 2024 (09:50:32 CEST)
Show abstract| Download PDF| Share
Subject: Chemistry And Materials Science, Biomaterials Keywords: There are many molecules used as drug carrier. TUD-1 is a newly synthesized mesoporous silica (SM) molecule possess two important features; consists of mesoporous so it is very suitable to be drug carrier in addition to that it has the ability to induce apoptosis in cancer cells. However, the effect of TUD-1 appears to act as cell death inducer, regardless of whether it is necrosis or apoptosis. Unfortunately, recent studies indicate that a proportion of cells undergo necrosis rather than apoptosis, which limits the use of TUD-1 as a secure treatment. On the other hand, lithium considered as necrosis inhibitor element. Hence, current study based on the idea of production a new Li/TUD-1 by incorporated mesoporous silica (TUD-1 type) with lithium in order to produce a new compound that has the ability to activate apoptosis by mesoporous silica (TUD-1 type) and at the same time can inhibit the activity of necrosis by lithium. Herein, lithium was incorporated in TUD-1 mesoporous silica by
Online: 4 October 2018 (15:54:02 CEST)
Show abstract| Download PDF| Share
  • Page
  • of
  • 16
We use cookies on our website to ensure you get the best experience.
Read more about our cookies here.