5 results on '"Chaotic waves"'
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2. Chaotic waves in Hall thruster plasma.
- Author
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Peradzyński, Zbigniew, Barral, S., Kurzyna, J., Makowski, K., and Dudeck, M.
- Subjects
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PLASMA gases , *PERTURBATION theory , *EQUATIONS , *TURBULENCE , *PLASMA waves , *HYPERBOLA - Abstract
The set of hyperbolic equations of the fluid model describing the acceleration of plasma in a Hall thruster is analyzed. The characteristic feature of the flow is the existence of a trapped characteristic”; i.e. there exists a characteristic line, which never intersects the boundary of the flow region in the thruster. To study the propagation of short wave perturbations, the approach of geometrical optics (like WKB) can be applied. This can be done in a linear as well as in a nonlinear version. The nonlinear version describes the waves of small but finite amplitude. As a result of such an approach one obtains so called transport equation, which are governing the wave amplitude. Due to the existence of trapped characteristics this transport equation appears to have chaotic (turbulent) solutions in both, linear and nonlinear versions. © 2006 American Institute of Physics [ABSTRACT FROM AUTHOR]
- Published
- 2006
- Full Text
- View/download PDF
3. Towards private optical communications with mid infrared chaotic light
- Author
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W Elsaesser, Olivier Spitz, Andreas Herdt, Mathieu Carras, Frédéric Grillot, Télécommunications Optiques (GTO), Laboratoire Traitement et Communication de l'Information (LTCI), Institut Mines-Télécom [Paris] (IMT)-Télécom Paris-Institut Mines-Télécom [Paris] (IMT)-Télécom Paris, Département Communications & Electronique (COMELEC), Télécom ParisTech, Institut Polytechnique de Paris (IP Paris), The University of New Mexico [Albuquerque], Technische Universität Darmstadt (TU Darmstadt), and MirSense
- Subjects
Computer science ,Bandwidth (signal processing) ,Optical communication ,Chaotic ,Nonlinear optics ,Physics::Optics ,Quantum cascade lasers ,cryptograhy ,020206 networking & telecommunications ,02 engineering and technology ,Laser ,01 natural sciences ,law.invention ,Semiconductor laser theory ,010309 optics ,law ,Cascade ,0103 physical sciences ,0202 electrical engineering, electronic engineering, information engineering ,Electronic engineering ,[SPI.OPTI]Engineering Sciences [physics]/Optics / Photonic ,Quantum cascade laser ,chaotic waves ,synchronization - Abstract
International audience; Free-space optics constitutes a growing technology offering higher bandwidth with fast and cost-effective deployment compared to fiber technology. Multiple applications are envisioned like private communications. In such a case, the secret message is encoded into a chaotic waveform from which the information is extremely hard for an eavesdropper to extract. For free-space optics applications, the operating wavelength is an important parameter that has to be chosen wisely to reduce the impact of the environmental parameters. In this context, quantum cascade lasers are highly relevant semiconductor lasers because the lasing wavelength can be properly adjusted in the mid-infrared domain, typically at wavelengths for which the atmosphere is highly transparent. The simplest way to generate a chaotic optical carrier from a quantum cascade laser is to feed back part of its emitted light into the device after a certain time delay, beyond which chaos synchronization between the drive and the response lasers occurs. In this paper, we discuss about how quantum cascade laser's chaos can be used to develop private communication lines. We also give realistic perspectives for further developing mid-infrared private communications using chaotic waves.
- Published
- 2020
- Full Text
- View/download PDF
4. Rogue wave spectra of the Kundu-Eckhaus equation
- Author
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Cihan Bayindir, Işık Üniversitesi, Mühendislik Fakültesi, İnşaat Mühendisliği Bölümü, Işık University, Faculty of Engineering, Department of Civil Engineering, and Bayındır, Cihan
- Subjects
media_common.quotation_subject ,Dinger equation ,Spectral components ,Chaotic ,Physics::Optics ,FOS: Physical sciences ,Fourier spectra ,Pattern Formation and Solitons (nlin.PS) ,Skew angles ,01 natural sciences ,Asymmetry ,Instability ,Spectral line ,010305 fluids & plasmas ,symbols.namesake ,Optics ,0103 physical sciences ,Modulation (music) ,Rogue wave ,010306 general physics ,Nonlinear Sciences::Pattern Formation and Solitons ,Nonlinear Schrödinger equation ,Mathematics ,media_common ,Early warning ,business.industry ,Gravitational wave ,Physics ,Rogue waves ,Fluid Dynamics (physics.flu-dyn) ,Modulation instabilities ,Physics - Fluid Dynamics ,Nonlinear equations ,Condensed matter physics ,Nonlinear Sciences - Pattern Formation and Solitons ,Gravity-waves ,Physics - Atmospheric and Oceanic Physics ,Nonlinear Sciences::Exactly Solvable and Integrable Systems ,Quantum electrodynamics ,Atmospheric and Oceanic Physics (physics.ao-ph) ,symbols ,Chaotic waves ,business ,Physics - Optics ,Optics (physics.optics) - Abstract
PubMed ID: 27415263 In this paper we analyze the rogue wave spectra of the Kundu-Eckhaus equation (KEE). We compare our findings with their nonlinear Schrodinger equation (NLSE) analogs and show that the spectra of the individual rogue waves significantly differ from their NLSE analogs. A remarkable difference is the one-sided development of the triangular spectrum before the rogue wave becomes evident in time. Also we show that increasing the skewness of the rogue wave results in increased asymmetry in the triangular Fourier spectra. Additionally, the triangular spectra of the rogue waves of the KEE begin to develop at earlier stages of their development compared to their NLSE analogs, especially for larger skew angles. This feature may be used to enhance the early warning times of the rogue waves. However, we show that in a chaotic wave field with many spectral components the triangular spectra remain as the main attribute as a universal feature of the typical wave fields produced through modulation instability and characteristic features of the KEE's analytical rogue wave spectra may be suppressed in a realistic chaotic wave field. Publisher's Version
- Published
- 2016
- Full Text
- View/download PDF
5. Solitary, Periodic and Chaotic Waves in Thin Films
- Author
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CLARKSON COLL OF TECHNOLOGY POTSDAM N Y DEPT OF MECHANICAL AND INDUSTRIAL ENGINEERING, Lin,S. P., Suryadevara,O., CLARKSON COLL OF TECHNOLOGY POTSDAM N Y DEPT OF MECHANICAL AND INDUSTRIAL ENGINEERING, Lin,S. P., and Suryadevara,O.
- Abstract
A three-dimensional phase space analysis is carried out for a parabolic fourth order partial differential equation. This equation describes the time evolution of a class of nonlinear waves observed in viscous liquid films, diffusion flames and certain chemical oscillations. Solitary waves, almost periodic waves, as well as locally periodic but globally chaotic waves are found numerically. (Author), This article is from 'Transactions of the Army Conference on Applied Mathematics and Computing (2nd) Held at Washington, DC on 22-25 May 1984,' AD-A154 047, p483-499.
- Published
- 1985
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