lagrangian and hamiltonian dynamics grangian At the heart of this formulation lies the Lagrangian function (L), defined as: \[ L(q_i, \dot{q}_i, t) = T(q_i, \dot{q}_i) - V(q_i) \] where: \( q_i \) are the generalized coordinates describing the system's configuration. \( \dot{q}_i \) are the generalized velocities. \( T \) is t A Arvid Emmerich Aug 13, 2025
hamiltonian circuits and paths Complexity: As graphs grow larger, exhaustive searches become computationally infeasible. Graph Structure Dependency: The existence of Hamiltonian paths and circuits heavily depends on the graph's structure. Heu M Milton Hartmann Jul 26, 2025
