A Lagrangian is a function or density whose stationary integral encodes an extremization problem. In Lagrangian mechanics its action gives the equations of motion; in geometry it describes geodesics and minimal surfaces.
A finite-dimensional optimization Lagrangian combines an objective function with Lagrange multiplier terms for its constraints.
Ancestors (6)
Incoming links (272)
- Action
- Boundary-term shift of canonical field momenta
- Canonical Hamiltonian of a linearly coupled complex scalar
- Charged-particle radial equation in Reissner-Nordstrom spacetime
- Circular orbit condition for a radial kinetic Lagrangian
- Compound Atwood machine
- Conic dual problem
- Constituent quark mass
- Cyclic coordinate
- Cylinder rolling on a freely translating wedge
- Degenerate Lagrangian
- Double pendulum demonstration
- Double pendulum equations of motion
- Double pendulum with an end-to-end spring
- Dual variable
- Dynamical symmetry
- Energy balance for an autonomous Lagrangian
- Energy conservation does not uniquely determine equations of motion
- Exact Lagrangian of two spring-coupled pendulums
- Frictionless sliding ladder
- Gauge boson self-interaction
- Generalized coordinate
- Generalized forces
- Generalized velocity
- Helical symmetry
- Hyperregular Lagrangian
- Lagrange dual function
- Lagrangian dual problem
- Lagrangian energy function
- Lagrangian (field theory)
- Length extremals from a constant quadratic energy
- Loop Feynman diagram
- Minimally coupled scalar field
- Neutral Coulomb pair in a uniform magnetic field
- Noether conserved quantity for a mechanical point symmetry
- Nonlinear Klein-Gordon equation
- Normal modes of a double pendulum
- Normal modes of a four-bead spring ring
- Normal modes of a spring-mounted pendulum cart
- Normal modes of two spring-coupled coaxial rotors
- Optimization Lagrangian
- Particle Lagrangian in a shearing sheet
- Particle on a fixed plane curve
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- Pendulum with a massless spring-mounted support
- Regular Lagrangian
- Rim-mass pulley coupled to a hanging mass
- Rolling disk with a rim point mass
- Small oscillations inside a circular cylinder
- Spherical pendulum
- Steady precession quadratic for an orientation-dependent potential
- Total divergences in a variational principle
- Total time derivatives preserve fixed-endpoint Euler-Lagrange equations
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