Rotation number

{wiki=Rotational–vibrational_coupling}


Rotational–vibrational coupling

Rulkov map

Separatrix (mathematics)

Shadowing lemma

Slow manifold

Sommerfeld effect

Spectral submanifold

Stable manifold

Stable manifold theorem

Superslow process

Suspension (dynamical systems)

Thermodynamic operation

{wiki=Thomas'_cyclically_symmetric_attractor}


Thomas' cyclically symmetric attractor

Time-scale calculus

Time evolution

Translation surface

Two-body problem

Universality (dynamical systems)

Ushiki's theorem

{wiki=Dynamical_systems}

Dynamical systems is a branch of mathematics that studies the behavior of systems that evolve over time according to specific rules. These systems can be described by differential equations or difference equations, which dictate how the state of the system changes in response to its current state. \#\#\# Key Concepts: 1. **State Space**: The set of all possible states of a system. Each point in this space corresponds to a unique state of the system.


Dynamical systems

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