Linked from

The 8 pages that link to Floquet theory, each with the reason it gives.

• Poincaré mapRelated: Its multipliers correspond to eigenvalues of the return map near a periodic orbit.

• Periodic orbitRelated: It characterizes how small perturbations evolve over repeated periods.

• Limit cycleRelated: Its multipliers quantify whether perturbations transverse to a limit cycle grow or decay.

• Halo orbitRelated: It tests whether perturbations grow or shrink over repeated halo-orbit revolutions.

• Bendixson–Dulac theoremRelated: It studies stability after a periodic orbit is found; the theorem only rules such orbits out.

• Lissajous orbitRelated: It helps assess stability near periodic reference orbits used to design nearby Lissajous motion.

• Atomic and molecular processes in external fieldsRelated: Periodic fields create dressed states and dynamics beyond static-field energy shifts.

• Liouville's formulaRelated: The determinant evolution constrains the multipliers of a periodic system's monodromy matrix.