File:Coexisting Attractors.png
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Summary
| Description |
English: Coexisting chaotic and non-chaotic attractors within the generalized Lorenz model. There are 128 orbits in different colors, beginning with different initial conditions (ICs) for dimensionless time between 0.625 and 5 and a heating parameter r = 680. Chaotic orbits recurrently return close to the saddle point at the origin. Nonchaotic orbits eventually approach one of two stable critical points, as shown with large blue dots. Chaotic and nonchaotic orbits occupy different regions of attraction within the phase space. |
| Date | |
| Source | Own work |
| Author | Bwshen |
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 15:01, 26 July 2023 | | 3,000 × 1,600 (957 KB) | Obscure2020 | Optimized with OxiPNG and ZopfliPNG. |
| 22:26, 19 December 2022 |  | 3,000 × 1,600 (1.32 MB) | Bwshen | Uploaded while editing "Chaos theory" on en.wikipedia.org |
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