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Lagrangian function
(redirected from Lagrangian)

   Also found in: Wikipedia 0.06 sec.
Lagrangian function

A function of the generalized coordinates and velocities of a dynamical system from which the equations of motion in Lagrange's form can be derived. The Lagrangian function is denoted by L(q1, …, qf; ˙q1, …, ˙qf; t). For systems in which the forces are derivable from a potential energy V, if the kinetic energy is T, the equation below holds. See Lagrange's equations



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An augmented Lagrangian type method is used in the contact algorithm, and an additional automatic penalty number adjustment technique is implemented.
The decay is interpreted according to the universal V-A theory of weak interactions [2] with a conserved vector current derived from an approximate global symmetry of the QCD Lagrangian [3].
That of physics is oriented to classical applied physics in curses of general physics, thermodynamics theory, thermotechnics, classical mechanics (statics/dynamics being stated directly from Newton's laws in mechanics with brief introductory guides to rational Lagrangian formulation and quantum mechanics), electromagnetic and electrical engineering.
 
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