(mathematics) (Of a real-valued real function f) Such that there exists a constant K such that whenever x_1 and x_2 are in the domain of f, |f(x_1)-f(x_2)|≤K|x_1-x_2|.

Being an injective Lipschitz function whose inverse function is also Lipschitz.

(mathematical analysis) A property which can be said to be held by some point in the domain of a real-valued function if there exists a neighborhood of that point and a certain constant such that for any other point in that neighborhood, the absolute value of the difference of their function values is less than the product of the constant and the absolute value of the difference between the two points.

plural of Lipschitz condition

plural of Lipschitz continuity

(mathematical analysis) A strong form of uniform continuity for functions.

Of or relating to Rudolf Lipschitz (1832–1903), German mathematician.