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bn:02312119n
Noun Concept
Categories: Eponymous equations of physics, Ordinary differential equations, Articles containing proofs, Partial differential equations, Leonhard Euler
EN
Euler–Lagrange equation  E-l  Euler-Lagrange  Euler-Lagrange Derivative  Euler-Lagrange differential equation
EN
In the calculus of variations and classical mechanics, the Euler–Lagrange equations are a system of second-order ordinary differential equations whose solutions are stationary points of the given action functional. Wikipedia
Definitions
Relations
Sources
EN
In the calculus of variations and classical mechanics, the Euler–Lagrange equations are a system of second-order ordinary differential equations whose solutions are stationary points of the given action functional. Wikipedia
Second-order partial differential equation whose solutions are the functions for which a given functional is stationary Wikidata
IS A
equation
HAS PART
Lagrangian
generalized coordinate
HAS INSTANCE
Beltrami identity
DISCOVERER OR INVENTOR
Euler
NAMED AFTER
Euler
Joseph-Louis Lagrange
Wikipedia
EN
Euler–Lagrange equation
Wikidata
EN
Euler–Lagrange equation
Wikipedia Redirections
EN
E-l, Euler-Lagrange, Euler-Lagrange Derivative, Euler-Lagrange differential equation, Euler-Lagrange differential equations, Euler-Lagrange equation, Euler-Lagrange equations, Euler lagrange, Euler lagrange equation, Euler lagrange equation of motion, Euler lagrange equations, Euler lagrange equations of motion, Euler–Lagrange, Euler–Lagrange equations, Lagrange's equation, Lagrange-Euler equation, Lagrange–Euler equation
Wikidata Alias
EN
Euler-Lagrange equation, Lagrange's equations of the second kind

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