List questions from lipschitz-functions

Published on 19 Jan 2020 - 18:07

179

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Is the Lipschitz constant the maximum norm of the gragient?

Published on 20 Jan 2020 - 17:31

348

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Does $C^1$ imply locally Lipschitz on Banach spaces?

Published on 25 Mar 2026 - 18:31

590

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Product of two Lipschitz functions is not Lipschitz examples

Published on 27 Jan 2020 - 15:38

186

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If $g$ is continous on $[a,b]$ with bounded upper and lower derivatives on $(a,b)$, will $g$ be Lipschitz?

Published on 29 Jan 2020 - 12:43

30

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$\liminf_r\sup\frac{|u(x)-u(y)|}{r}$ is upper gradient if $u$ is Lipschitz

Published on 30 Jan 2020 - 12:07

66

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Let $E$ and $F$ be Banach spaces and $T: E → F$ a function weakly Lipschitzian then $T$ is Lipschitzian

Published on 30 Jan 2020 - 13:22

108

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$\lim_{x\rightarrow\infty}f(x)=0$ given that f is continuously differentiable, $f'(x)$ is bounded and $\int_{a}^{\infty}\left|f(x)\right|dx$ exists

Published on 04 Feb 2020 - 19:35

557

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Supremum of composition of functions

Published on 08 Feb 2020 - 16:52

162

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Uniqueness of solution of initial value problem

Published on 10 Feb 2020 - 12:29

179

Views

Subgaussian increments of excess risk for Lipschitz functions

Published on 11 Feb 2020 - 8:37

567

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complex valued Lipschitz continuous

Published on 11 Feb 2020 - 16:56

59

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Lipschitz Property of Matrix Mulitiplication

Published on 13 Feb 2020 - 13:26

673

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Lipschitz Continuity of $\sqrt{1 + \|x\|^2_2}$

Published on 14 Feb 2020 - 2:36

61

Views

Prove that $f(\mathbb{R}^2)=\mathbb{R}^2$

Published on 25 Mar 2026 - 14:03

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Need help understanding how these assumptions imply $\| \nabla f(x) \| \leq \gamma$

Is the Lipschitz constant the maximum norm of the gragient?

Does $C^1$ imply locally Lipschitz on Banach spaces?

Product of two Lipschitz functions is not Lipschitz examples

If $g$ is continous on $[a,b]$ with bounded upper and lower derivatives on $(a,b)$, will $g$ be Lipschitz?

$\liminf_r\sup\frac{|u(x)-u(y)|}{r}$ is upper gradient if $u$ is Lipschitz

Let $E$ and $F$ be Banach spaces and $T: E → F$ a function weakly Lipschitzian then $T$ is Lipschitzian

$\lim_{x\rightarrow\infty}f(x)=0$ given that f is continuously differentiable, $f'(x)$ is bounded and $\int_{a}^{\infty}\left|f(x)\right|dx$ exists

Supremum of composition of functions

Uniqueness of solution of initial value problem

Subgaussian increments of excess risk for Lipschitz functions

complex valued Lipschitz continuous

Lipschitz Property of Matrix Mulitiplication

Lipschitz Continuity of $\sqrt{1 + \|x\|^2_2}$

Prove that $f(\mathbb{R}^2)=\mathbb{R}^2$

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