Chaotic attractors¶
Systems / ODEs / Chaotic attractors
Dissipative flows with a positive Lyapunov exponent that settle onto a strange attractor — bounded, aperiodic, sensitive to initial conditions.
50 systems
| System | Dimensions |
|---|---|
| Arneodo | 3 |
| Chua | 3 |
| Coullet | 3 |
| Dadras | 3 |
| Duffing | 3 |
| GenesioTesi | 3 |
| GuckenheimerHolmes | 3 |
| Halvorsen | 3 |
| HenonHeiles | 4 |
| HyperLorenz | 4 |
| HyperRossler | 4 |
| HyperYan | 4 |
| HyperYangChen | 4 |
| KuramotoSivashinsky | 32 |
| Lorenz | 3 |
| Lorenz84 | 3 |
| Lorenz96 | 20 |
| LorenzBounded | 3 |
| LorenzCoupled | 6 |
| MultiChua | 9 |
| NoseHoover | 3 |
| PehlivanWei | 3 |
| RabinovichFabrikant | 3 |
| RikitakeDynamo | 3 |
| Rossler | 3 |
| Rucklidge | 3 |
| SprottA | 3 |
| SprottB | 3 |
| SprottC | 3 |
| SprottD | 3 |
| SprottE | 3 |
| SprottF | 3 |
| SprottG | 3 |
| SprottH | 3 |
| SprottI | 3 |
| SprottJ | 3 |
| SprottJerk | 3 |
| SprottK | 3 |
| SprottL | 3 |
| SprottM | 3 |
| SprottMore | 3 |
| SprottN | 3 |
| SprottO | 3 |
| SprottP | 3 |
| SprottQ | 3 |
| SprottR | 3 |
| SprottS | 3 |
| SprottTorus | 3 |
| Thomas | 3 |
| ThomasLabyrinth | 3 |