File:Lorenz apparition small.gif
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Lorenz_apparition_small.gif (625 × 351 pixels, file size: 6.44 MB, MIME type: image/gif, 448 frames, 18 s)
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Summary
| Description |
English: Two streamlines in a Lorenz system, from r=0 to r=28 (sigma=10, b=8/3). Each image is for a different value of r. The streamlines are always of the same duration (T=200) and always start from the same points : (1E-12, 1E-12, 1) and (-1E-12, -1E-12, 1). They diverge near the point (0, 0, 0) at the bottom. The little straight line is the beginning of the trajectories and is of length 1. The height of this mathematical plant grows roughly like r. |
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This file was derived from: Lorenz apparition.gif:  |
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This is a retouched picture, which means that it has been digitally altered from its original version. Modifications: smaller version to underpass100 MP limit. The original can be viewed here: Lorenz apparition.gif: . Modifications made by Bürgerentscheid.
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Licensing
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This file is licensed under the Creative Commons Attribution-Share Alike 4.0 International license.
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Original upload log
This image is a derivative work of the following images:
- File:Lorenz apparition.gif licensed with Cc-by-sa-4.0
- 2018-01-02T20:13:31Z Thierry Dugnolle 1920x1080 (50089973 Bytes) Better first image
- 2018-01-02T19:58:46Z Thierry Dugnolle 1920x1080 (49335944 Bytes) User created page with UploadWizard
Uploaded with derivativeFX
File history
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 18:13, 18 February 2021 | | 625 × 351 (6.44 MB) | wikimediacommons>Bürgerentscheid | == {{int:filedesc}} == {{Information |Description={{en|1=Two streamlines in a Lorenz system, from r=0 to r=28 (sigma=10, b=8/3). Each image is for a different value of r. The streamlines are always of the same duration (T=200) and always start from the same points : (1E-12, 1E-12, 1) and (-1E-12, -1E-12, 1). They diverge near the point (0, 0, 0) at the bottom. The little straight line is the beginning of the trajectories and is of length 1. The height of this mathematical plant grows roughly... |
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