File:QBakerMfig5.jpg
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Summary
Classical convergence of the repeller for the open baker map with forbbiden strips $q,p\in[0,1/8)\cup[7/8,1)$. Finite time repeller are shwon from $t=2$ (left-top panel) to $t=7$ (right-bottom panel). The repeller, in this example, is the set of trajectories with forbidden $000$ and $111$ patterns in thier binary representation.
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| Date/Time | Thumbnail | Dimensions | User | Comment | |
|---|---|---|---|---|---|
| current | 17:28, 1 November 2012 | | 744 × 548 (31 KB) | Leonardo Ermann (Talk | contribs) | |
| 20:36, 9 August 2012 |  | 744 × 548 (31 KB) | Leonardo Ermann (Talk | contribs) | ||
| 20:37, 23 March 2012 |  | 2,550 × 1,744 (135 KB) | Leonardo Ermann (Talk | contribs) | Classical convergence of the repeller for the open baker map with forbbiden strips $q,p\in[0,1/8)\cup[7/8,1)$. Finite time repeller are shwon from $t=2$ (left-top panel) to $t=7$ (right-bottom panel). The repeller, in this example, is the set of trajecto | |
| 20:31, 23 March 2012 |  | 2,550 × 3,300 (98 KB) | Leonardo Ermann (Talk | contribs) | Classical convergence of the repeller for the open baker map with forbbiden strips $q,p\in[0,1/8)\cup[7/8,1)$. Finite time repeller are shwon from $t=2$ (left-top panel) to $t=7$ (right-bottom panel). The repeller, in this example, is the set of trajecto |
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