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Online: 31 March 2021 (22:04:28 CEST)
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Working Paper ARTICLE
Online: 7 July 2021 (08:48:26 CEST)
Subject: Physical Sciences, Optics And Photonics Keywords: optical metamaterials; fundamental concepts in photonics; light-matter interactions at the subwavelength and nanoscale; fundamental understanding of linear and nonlinear optical processes in novel metamaterials underpinning photonic devices and components; advancing the frontier of nanophotonics with the associated nanoscience and nanotechnology; nanostructures that can serve as building blocks for nano-optical systems; use of nanotechnology in photonics; nonlinear nanophotonics, plasmonics and excitonics; subwavelength components and negative index materials; slowing, store, and processing light pulses; materials with such capabilities that could be used for optical sensing, tunable optical delay lines, optical buffers, high extinction optical switches, novel image processing hardware, and highly-efficient wavelength converters
Online: 26 February 2018 (11:24:39 CET)
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Online: 6 September 2021 (10:38:45 CEST)
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Online: 1 August 2023 (09:46:21 CEST)
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Online: 20 June 2022 (03:03:59 CEST)
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Online: 3 December 2018 (07:05:04 CET)
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Online: 11 September 2017 (04:22:18 CEST)
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Online: 18 July 2023 (12:24:24 CEST)
Online: 25 January 2023 (05:02:13 CET)
Online: 12 March 2021 (20:07:52 CET)
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Online: 8 March 2023 (10:17:32 CET)
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Online: 9 August 2022 (08:44:11 CEST)
Online: 9 February 2021 (09:48:42 CET)
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Online: 13 October 2023 (11:33:12 CEST)
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Online: 1 September 2021 (12:15:27 CEST)
Online: 26 February 2018 (11:46:47 CET)
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Online: 18 December 2023 (08:33:04 CET)
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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)
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