Deterministic chaos is a type of chaos that arises from the deterministic equations of motion governing a system, even though the initial conditions may be known with arbitrarily high precision.

Pluto's orbit is chaotic due to its resonance with Neptune, which causes its orbital parameters to vary over time.

Lyapunov exponents are used to quantify the rate of divergence or convergence of nearby orbits in a dynamical system.

Io's orbit is chaotic due to its strong gravitational interaction with Jupiter, which causes its orbital parameters to vary over time.

The chaotic sea is the region of phase space where orbits are chaotic and exhibit unpredictable behavior.

Titan's orbit is chaotic due to its strong gravitational interaction with Saturn, which causes its orbital parameters to vary over time.

The KAM theorem provides conditions for the existence of stable orbits in a dynamical system, even in the presence of small perturbations.

Miranda's orbit is chaotic due to its strong gravitational interaction with Uranus, which causes its orbital parameters to vary over time.

The butterfly effect is the phenomenon where a small change in initial conditions can lead to a large change in the outcome of a dynamical system.

Triton's orbit is chaotic due to its strong gravitational interaction with Neptune, which causes its orbital parameters to vary over time.

The Henon-Heiles model is a mathematical model used to study the dynamics of the solar system, particularly the motion of planets and asteroids.

The orbit of Sagittarius A*, the supermassive black hole at the center of the Milky Way galaxy, is chaotic due to its interaction with other objects in the galaxy.

Fractal behavior is the phenomenon where a dynamical system exhibits a fractal structure, meaning that it has self-similarity at different scales.

The orbit of Alpha Centauri, a binary star system, is chaotic due to its interaction with other stars in the Milky Way galaxy.

A Poincaré map is a mathematical tool used to visualize the dynamics of a dynamical system by plotting the intersection of the system's trajectory with a surface of section.