Linked from

The 9 pages that link to Bifurcation, each with the reason it gives.

• Chaos theoryRelated: Bifurcations can lead a system from steady motion into chaos.

• Poincaré mapNarrower topic: Changes in fixed points or cycles of the map reveal bifurcations in the flow.

• Lorenz systemRelated: Changes in Lorenz system parameters can shift its equilibria and produce chaotic dynamics.

• Cubic equationRelated: Cubic equations describe equilibrium branches near several common bifurcations.

• Mandelbrot setRelated: Mandelbrot boundary points mark parameter changes in the structure of quadratic-map dynamics.

• AttractorRelated: Bifurcations can create, destroy, or alter attractors and their basins.

• Edge of chaosRelated: Bifurcations can mark transitions from ordered behavior toward chaos.

• Tipping points in the climate systemRelated: Bifurcation theory formalizes how gradual forcing can alter system stability.

• Chaos and nonlinear dynamicsRelated: Parameter changes can shift a nonlinear system between fixed points, cycles, and chaotic regimes.