Research Article
Sequence of Routes to Chaos in a Lorenz-Type System
Table 1
Sequence of bifurcation points.
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| 3 | (12.6421, −78.8718) | 9.8005 | 9.655842 | 9.871091 | — | — | 4 | (12.7825, −84.2335) | 9.4646 | 9.436742 | 9.504714 | — | 3.1699 | 5 | (12.5709, −87.4911) | 9.2498 | 9.239972 | 9.266180 | 1.5359 | 2.5995 | 6 | (8.4696, −76.3535) | 9.0699 | 9.063520 | 9.075047 | 1.2481 | 2.2701 | 7 | (8.2565, −76.6158) | 8.9023 | 8.899685 | 8.905179 | 1.1246 | 2.0952 | 8 | (11.7836, −92.3385) | 8.7460 | 8.744490 | 8.747220 | 1.0754 | 2.0000 | 9 | (7.9555, −77.0160) | 8.5972 | 8.596478 | 8.597911 | 1.0577 | 1.9064 | 10 | (11.3884, −93.8690) | 8.4558 | 8.455405 | 8.456170 | 1.0533 | 1.8867 | 11 | (2.1312, −50.9839) | 8.3216 | 8.321398 | 8.321815 | 1.0551 | 1.8201 | 12 | (1.8821, −49.7448) | 8.1947 | 8.194608 | 8.194839 | 1.0581 | 1.8052 | 13 | (1.6619, −48.5650) | 8.0751 | 8.0750751 | 8.0752041 | 1.0614 | 1.7907 | 14 | (13.6614 , −110.2840) | 7.9627 | 7.9626959 | 7.9627687 | 1.0640 | 1.7917 |
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