“Lagrangian”的概念、定义、翻译、参考文献-科学参考

Lagrangian

Physics

Symbol L. A function used to define a dynamical system in terms of functions of coordinates, velocities, and times given by

$L = T - V$

where T is the kinetic energy of the system and V is the potential energy of the system. The Lagrangian formulation of dynamics has the advantage that it does not deal with many vector quantities, such as forces and accelerations, but only with two scalar functions, T and V. This leads to great simplifications in calculations. Lagrangian dynamics was formulated by Joseph Louis Lagrange (1736–1813). See also inverse Lagrangian problem.

Mathematics

See Lagrange’s equations.

Chemistry

A function used to define a dynamical system in terms of functions of coordinates, velocities, and times given by:
$L = T - V$
where T is the kinetic energy of the system and V is the potential energy of the system. The Lagrangian formulation of dynamics has the advantage that it does not deal with many vector quantities, such as forces and accelerations, but only with two scalar functions, T and V. This leads to great simplifications. Lagrangian dynamics was formulated by Joseph Louis Lagrange (1736–1813) in 1788.

单词	Lagrangian
释义	Lagrangian Physics Symbol L. A function used to define a dynamical system in terms of functions of coordinates, velocities, and times given by $L = T - V$ where T is the kinetic energy of the system and V is the potential energy of the system. The Lagrangian formulation of dynamics has the advantage that it does not deal with many vector quantities, such as forces and accelerations, but only with two scalar functions, T and V. This leads to great simplifications in calculations. Lagrangian dynamics was formulated by Joseph Louis Lagrange (1736–1813). See also inverse Lagrangian problem. Mathematics See Lagrange’s equations. Chemistry A function used to define a dynamical system in terms of functions of coordinates, velocities, and times given by: $L = T - V$ where T is the kinetic energy of the system and V is the potential energy of the system. The Lagrangian formulation of dynamics has the advantage that it does not deal with many vector quantities, such as forces and accelerations, but only with two scalar functions, T and V. This leads to great simplifications. Lagrangian dynamics was formulated by Joseph Louis Lagrange (1736–1813) in 1788.
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