File:Lorenz Attractor.webm

Lorenz_Attractor.webm (WebM audio/video file, VP9, length 17 s, 800 × 600 pixels, 3.84 Mbps overall, file size: 7.63 MB)

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Lorenz attractor is a set of chaotic solutions of the Lorenz differential equations system

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English: The Lorenz system is a system of ordinary differential equations first studied by Edward Lorenz. It is notable for having chaotic solutions for certain parameter values and initial conditions. In particular, the Lorenz attractor is a set of chaotic solutions of the Lorenz system. In popular media the 'butterfly effect' stems from the real-world implications of the Lorenz attractor, i.e. that in any physical system, in the absence of perfect knowledge of the initial conditions (even the minuscule disturbance of the air due to a butterfly flapping its wings), our ability to predict its future course will always fail
Español: El sistema ecuaciones diferenciales ordinarias de Lorenz fue estudiado por Edward Lorenz. Es notable por tener soluciones que tienen un comportamiento caótico respecto a los parámetros y condiciones iniciales. En particular, el atractor de Lorenz es un conjunto de soluciones caóticas del sistema de Lorenz. Es conocido popularmente por el "efecto mariposa", que se relaciona con la inestabilidad del sistema de Lorenz y en general de sistemas del mundo real. Es decir, en cualquier sistema físico, cualquier pequeña variación en las condiciones iniciales (incluso la minúscula perturbación del aire debido a un aleteo de mariposa sus alas), su curso futuro, predicho por las ecuaciones, se verá enormemente modificado.
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Source Own work
Author Rafa Rodríguez Galván

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Date/TimeThumbnailDimensionsUserComment
current16:39, 23 May 202017 s, 800 × 600 (7.63 MB)Cucharro (talk | contribs)Uploaded own work with UploadWizard

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Format Bitrate Download Status Encode time
VP9 480P 893 kbps Completed 16:40, 23 May 2020 23 s
VP9 360P 390 kbps Completed 16:40, 23 May 2020 15 s
VP9 240P 179 kbps Completed 16:40, 23 May 2020 9.0 s
WebM 360P 511 kbps Completed 16:40, 23 May 2020 8.0 s
QuickTime 144p (MJPEG) 944 kbps Completed 23:11, 12 November 2024 1.0 s

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