Metric Spaces MT23, Lipschitz continuity

Created: October 18, 2023 | Read markdown | About these notes | View in context | Study these flashcards |

Course - Metric Spaces MT23^U

Flashcards

What does it mean for a function $f : X \to Y$ to be Lipschitz?

lipschitz-continuity

$\exists K$ s.t. $\forall x, y$ we have $ \vert f(x) - f(y) \vert \le K \vert x-y \vert $.

Proofs

Course - Metric Spaces MT23^U

(outgoing)
Lecture - Metric Spaces MT23, VII^U

(incoming)
Lecture - Metric Spaces MT23, II^U

(sim: 0.555)
Notes - Metric Spaces MT23, Contractions^U

(sim: 0.706)
Notes - Analysis II HT23, Lipschitz Continuity^U

(sim: 0.802)
Lecture - Analysis II HT23, VII^U

(sim: 0.586)