Lipschitz continuous
Lipschitz continuous adjective: (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|.
Adjective
Lipschitz continuous (not comparable)
- (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|.
Questions about Lipschitz continuous
- What does Lipschitz continuous mean?
- Lipschitz continuous means (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|.
- What part of speech is Lipschitz continuous?
- Lipschitz continuous is an adjective.
Words near Lipschitz continuous in the dictionary
Source and license
Adapted from Wiktionary: Lipschitz continuous (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.
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Cite this entry: “Lipschitz continuous.” Word.ws, https://word.ws/lipschitz_continuous. Based on Wiktionary, CC BY-SA 4.0.
