List questions from lipschitz-functions

Published on 30 Dec 2020 - 19:48

129

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$x^{n}$ is Lipschitz for bounded domain

Published on 31 Dec 2020 - 19:51

428

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Show that $\gamma:[a,b]\rightarrow \mathbb{C}$ has bounded variation iff exists $h:[0,1]\rightarrow [a,b]$ with $\gamma \circ h$ Lipschitz.

Published on 29 Mar 2026 - 7:29

587

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show function satisfies Lipschitz condition on a domain

Published on 30 Mar 2026 - 11:34

52

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Lipschitz Equivalents

Published on 05 Jan 2021 - 19:14

156

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Sequence of M-Lipschitz functions

Published on 26 Feb 2026 - 5:49

745

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$(f_n)$ sequence of differentiable functions on $[0,1]$ and converge pointwise to $0$.

Published on 25 Feb 2026 - 16:50

128

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How does the Lipshitz norm of bounded and permutation invariant functions depend on the number of arguments?

Published on 26 Mar 2026 - 22:16

68

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prove or disprove Lipchitz function

Published on 09 Jan 2021 - 13:50

122

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Prove or disprove: function is uniformly continuous

Published on 09 Jan 2021 - 14:31

2k

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prove that e^x is not Lipschitz on R

Published on 10 Jan 2021 - 15:28

126

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If $(X,d)$ is a metric space and $x_0 \in X $ ,show that the function $f :X \to \mathbb R ; f(x)=d(x_0,x)$ is Lipschitz continuous

Published on 11 Jan 2021 - 2:29

81

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$F(u)=u|u|^a$ is locally Lipschitz

Published on 11 Jan 2021 - 10:27

215

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Does a convex function sandwiched between two quadratic functions have Lipschitz derivatives?

Published on 14 Jan 2021 - 15:49

128

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Finiteness and Lower Semi-Continuity of an Functional.

Published on 23 Mar 2026 - 11:22

List Question

Compute Lipschitz constant

$x^{n}$ is Lipschitz for bounded domain

Show that $\gamma:[a,b]\rightarrow \mathbb{C}$ has bounded variation iff exists $h:[0,1]\rightarrow [a,b]$ with $\gamma \circ h$ Lipschitz.

show function satisfies Lipschitz condition on a domain

Lipschitz Equivalents

Sequence of M-Lipschitz functions

$(f_n)$ sequence of differentiable functions on $[0,1]$ and converge pointwise to $0$.

How does the Lipshitz norm of bounded and permutation invariant functions depend on the number of arguments?

prove or disprove Lipchitz function

Prove or disprove: function is uniformly continuous

prove that e^x is not Lipschitz on R

If $(X,d)$ is a metric space and $x_0 \in X $ ,show that the function $f :X \to \mathbb R ; f(x)=d(x_0,x)$ is Lipschitz continuous

$F(u)=u|u|^a$ is locally Lipschitz

Does a convex function sandwiched between two quadratic functions have Lipschitz derivatives?

Finiteness and Lower Semi-Continuity of an Functional.

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