Linked from

The 59 pages that link to Hamiltonian mechanics, each with the reason it gives.

• Theoretical mechanicsRelated: It recasts motion as evolution through phase space.

• Vlasov equationRelated: Hamiltonian particle motion supplies the phase-space flow used in collisionless transport.

• 0-dimensional systemsRelated: It describes internal dynamics without requiring a spatially extended medium.

• Bohr–van Leeuwen theoremNarrower topic: The theorem’s argument is expressed through the charged system’s Hamiltonian and phase-space measure.

• Evolution (physics)Related: Hamilton’s equations specify continuous evolution through phase space.

• Newtonian dynamicsCompared with: It recasts classical motion in phase space and supports different analytical tools.

• Non-squeezing theoremRelated: Hamiltonian evolution supplies familiar examples of transformations preserving symplectic structure.

• Potential wellNarrower topic: The Hamiltonian combines kinetic and potential energy to describe motion in a well.

• Schwinger's quantum action principleNarrower topic: Its canonical variables and equations provide a starting point for quantum dynamics.