Category:Dynamical systems
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Dynamical systems deals with the study of the solutions to the equations of motion of systems, not necessarily mechanical in nature; this includes both planetary orbits as well as the behaviour of electronic circuits and the solutions to partial differential equations that arise in biology. Much of modern research is focused on the study of chaotic systems.
For strictly mechanical systems, please use Category:Dynamics (mechanics), instead.
Subcategories
This category has the following 20 subcategories, out of 20 total.
A
B
- Bifurcation theory (15 P)
C
E
- Ergodic theory (42 P)
H
- Hamiltonian mechanics (39 P)
L
- Lagrangian mechanics (27 P)
- Limit sets (20 P)
N
R
- Random dynamical systems (6 P)
S
- Stability theory (35 P)
- Symbolic dynamics (8 P)
T
V
Script error: No such module "anchor".Pages in category "Dynamical systems"
The following 179 pages are in this category, out of 179 total. This list may not reflect recent changes.
A
C
D
E
F
H
I
L
M
N
P
- Parametric oscillator
- Parry–Daniels map
- Parry–Sullivan invariant
- Pendulum (mechanics)
- Perturbation (astronomy)
- Phase portrait
- Phase space
- Phase space method
- Poincaré map
- Poincaré plot
- Positive-definite function
- Predictive state representation
- Prefix order
- Prime geodesic
- Projected dynamical system
- Pseudo-Anosov map
- Pugh's closing lemma
R
S
- Self-oscillation
- Separatrix (mathematics)
- Sequential dynamical system
- Shift space
- Slow manifold
- Stable manifold
- Stable manifold theorem
- State space (computer science)
- Step response
- Stretching field
- Structural stability
- Superintegrable Hamiltonian system
- Superslow process
- Symbolic dynamics
- System equivalence
- System identification