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Lipschitz continuity

A function

f

is Lipschitz continuous when there is a constant

L \geq 0

such that

∣ f (x) - f (y) ∣ \leq L ∣ x - y ∣

for all points in its domain.

Table of contents 44 1
- Lipschitz bound Lipschitz continuity 22

 Ancestors (5)

 Incoming links (1)

Solution

 Synonyms (1)

Lipschitz continuous