List questions from lipschitz-functions

Published on 28 Mar 2026 - 7:35

278

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Analyzing the proof of Kirszbraun's theorem

Published on 28 Mar 2026 - 14:54

75

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Is 2-Lipschitz the exponential of bounded 2-Lipschitz function?

Published on 31 Mar 2026 - 20:53

86

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Is the function $x\cdot|x| \equiv \text{sgn}(x)\cdot x^2$ Locally-Lipschitz?

Published on 15 Jun 2022 - 8:04

133

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Is the fact $f$ is a Lipschitz function implies $|\text{grad} f| \leq 1$ true for functions on Riemannian manifolds?

Published on 15 Jun 2022 - 11:53

19

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A question on Uniqueness solution of an IVP

Published on 20 Jun 2022 - 8:56

107

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Riemannian manifolds and lipschitz maps

Published on 25 Jun 2022 - 22:08

340

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Extension of Lipschitz map

Published on 26 Jun 2022 - 3:43

126

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Lipschitz Hessian implies Lipschitz Hessian diagonal?

Published on 28 Jun 2022 - 10:28

548

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How to show that L2 norm is Lipschitz if the input domain is bounded?

Published on 29 Jun 2022 - 20:24

122

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Proof that function is Lipschitz continuous

Published on 07 Jul 2022 - 17:55

69

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For $F\in C^1(\mathbb{R}^n)$, if its Jacobian is singular at least one point, could its inverse be Lipschitz?

Published on 08 Jul 2022 - 20:40

187

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Compute the Lipschitz constant $K$ for the function $t^2\sin(x)\cos(x)$ on the region $S$.

Published on 09 Jul 2022 - 3:27

37

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If $F \in C^1(\mathbb{R}^n)$ with invertible Jacobian and $\lim_{\|x\|\to\infty} \|F(x)\| = \infty$, could its inverse be Lipschitz?

Published on 10 Jul 2022 - 18:58

80

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A variant of Hahn-Banach

Published on 26 Mar 2026 - 17:52

List Question

Unique solution for Poisson equation

Analyzing the proof of Kirszbraun's theorem

Is 2-Lipschitz the exponential of bounded 2-Lipschitz function?

Is the function $x\cdot|x| \equiv \text{sgn}(x)\cdot x^2$ Locally-Lipschitz?

Is the fact $f$ is a Lipschitz function implies $|\text{grad} f| \leq 1$ true for functions on Riemannian manifolds?

A question on Uniqueness solution of an IVP

Riemannian manifolds and lipschitz maps

Extension of Lipschitz map

Lipschitz Hessian implies Lipschitz Hessian diagonal?

How to show that L2 norm is Lipschitz if the input domain is bounded?

Proof that function is Lipschitz continuous

For $F\in C^1(\mathbb{R}^n)$, if its Jacobian is singular at least one point, could its inverse be Lipschitz?

Compute the Lipschitz constant $K$ for the function $t^2\sin(x)\cos(x)$ on the region $S$.

If $F \in C^1(\mathbb{R}^n)$ with invertible Jacobian and $\lim_{\|x\|\to\infty} \|F(x)\| = \infty$, could its inverse be Lipschitz?

A variant of Hahn-Banach

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