1.5.23917.4 MB
unset
strict
core22
Explore chaotic systems
Dive into the fascinating world of non-linear dynamics and chaos theory. This simulator provides an interactive environment to explore mathematical models and observe how small changes in parameters lead to vastly different outcomes.
- Built-in models for the Lorenz Attractor, Chua's Circuit, Duffing and Van der Pol Oscillators, Lotka-Volterra equations, RLC Circuits, and mechanical systems
- Numerical integration using Runge-Kutta methods
- Phase space visualization of system trajectories, attractors, and chaotic behaviors
- Poincaré sections for analysis of periodic and chaotic orbits
- Configurable system parameters to observe mathematical bifurcations
- Built-in models for the Lorenz Attractor, Chua's Circuit, Duffing and Van der Pol Oscillators, Lotka-Volterra equations, RLC Circuits, and mechanical systems
- Numerical integration using Runge-Kutta methods
- Phase space visualization of system trajectories, attractors, and chaotic behaviors
- Poincaré sections for analysis of periodic and chaotic orbits
- Configurable system parameters to observe mathematical bifurcations
Update History
1.5.1 (37) → 1.5.2 (39)10 May 2026, 20:45 UTC
1.5.0 (35) → 1.5.1 (37)10 May 2026, 16:31 UTC
1.4.21 (33) → 1.5.0 (35)10 May 2026, 15:15 UTC
1.4.20 (31) → 1.4.21 (33)6 May 2026, 19:30 UTC
1.4.19 (30) → 1.4.20 (31)6 May 2026, 00:15 UTC
1.4.18 (28) → 1.4.19 (30)5 May 2026, 21:00 UTC
1.4.17 (26) → 1.4.18 (28)4 May 2026, 23:15 UTC
1.4.16 (24) → 1.4.17 (26)3 May 2026, 22:15 UTC
1.4.15 (22) → 1.4.16 (24)3 May 2026, 13:31 UTC
1.4.13 (20) → 1.4.15 (22)3 May 2026, 07:15 UTC
1.4.12 (18) → 1.4.13 (20)3 May 2026, 03:00 UTC
1.4.12 16 → 183 May 2026, 01:45 UTC
1.4.12 10 → 163 May 2026, 01:30 UTC
1.4.12 8 → 103 May 2026, 00:30 UTC
1.4.12 6 → 83 May 2026, 00:15 UTC
1.4.12 4 → 62 May 2026, 23:15 UTC
1.4.12 2 → 42 May 2026, 23:00 UTC
1.4.12 1 → 22 May 2026, 22:30 UTC
1.4.12 (1)2 May 2026, 22:00 UTC
2 May 2026, 21:32 UTC
10 May 2026, 20:33 UTC
2 May 2026, 22:00 UTC




