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homogeneous function
(redirected from Euler's theorem on homogeneous functions)

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homogeneous function [‚hä·mə′jē·nē·əs ′fəŋk·shən]

(mathematics)

A real function ƒ(x₁,x₂, …,x_n) is homogeneous of degreerif ƒ(ax₁,ax₂, …,ax_n) =a^rƒ(x₁,x₂, …,x_n) for every real numbera.

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Euler's equations of motion
Euler's expansion
Euler's formula
Euler's numbers
Euler's phi function
Euler's spiral
Euler's theorem
Euler's theorem on homogeneous functions
Euler, Leonhard
Euler-Chelpin
Euler-Lagrange equation
Euler-Maclaurin formula
Euler-Rodrigues parameter
Eulerian coordinates
Eulerian correlation

Euler's infinite product
Euler's line
Euler's method
Euler's method
Euler's number
Euler's numbers
Euler's numbers
Euler's phi function
Euler's phi function
Euler's phi-function
Euler's polyhedron formula
Euler's polyhedron theorem
Euler's quadratic residue theorem
Euler's quadratic residue theorem
Euler's reflection formula
Euler's rotation theorem

Euler's rule
Euler's spiral
Euler's sum of powers conjecture
Euler's summation formula
Euler's summation formula
Euler's theorem
Euler's theorem
Euler's theorem in geometry
Euler's theorem on homogeneous functions
Euler's three body problem
Euler's three-body problem
Euler's totient function
Euler's totient function
Euler's totient rule
Euler's totient rule
Euler's totient theorem
Euler's totient theorem

Euler's transformation of series
Euler's Triangle
Euler, Leonhard
Euler, Leonhard
Euler, Leonhard
Euler, Leonhard
Euler, Leonhard
Euler, Ulf Svante von
Euler, Ulf Svante von
Euler, Ulf Svante von
Euler, Ulf von
Euler-Bernoulli beam equation
Euler-Cauchy equation
Euler-Chelpin
Euler-Chelpin
Euler-Chelpin

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