Question

In convergence of adaptive algorithm, why we assume $|H(\theta, x)| \leq C_1(1 + |x|^{q_1})$?

score 19 · Answer 1 · 2024-02-27 03:19:38

19

Views

In convergence of adaptive algorithm, why we assume $|H(\theta, x)| \leq C_1(1 + |x|^{q_1})$?

Published on 27 Feb 2024 - 3:19

score 35 · Answer 2 · 2024-02-27 07:40:57

35

Views

Monotonic function on a closed and bounded interval with Unbounded Derivative

Published on 27 Feb 2024 - 7:40

score 55 · Answer 3 · 2024-03-03 03:45:11

55

Views

How to prove or disprove a function is Lipschitz continuity?

Published on 03 Mar 2024 - 3:45

score 20 · Answer 4 · 2024-03-05 12:46:30

20

Views

An implication of Lipschitz functions

Published on 05 Mar 2024 - 12:46

score 12 · Answer 5 · 2024-03-05 22:51:40

12

Views

Is Steiner symmetrization Lipschitz continuous with respect to the direction?

Published on 05 Mar 2024 - 22:51

score 42 · Answer 6 · 2024-03-08 02:52:12

42

Views

strongly monotone lipschitz mapping fixpoint

Published on 08 Mar 2024 - 2:52

score 20 · Answer 7 · 2024-03-15 01:26:25

20

Views

Lipschitz bounds for $a\|x-y\|+b$

Published on 15 Mar 2024 - 1:26

score 43 · Answer 8 · 2024-03-15 14:15:19

43

Views

Lipschitz bound for matrix-vector functions

Published on 15 Mar 2024 - 14:15

score 25 · Answer 9 · 2024-03-15 19:40:30

25

Views

Showing a function $\mathbb R \to \mathbb R^2$ is bilipschitz

Published on 15 Mar 2024 - 19:40

score 36 · Answer 10 · 2024-03-15 21:14:51

36

Views

Lipschitzity of the minimal coordinate

Published on 15 Mar 2024 - 21:14

score 25 · Answer 11 · 2024-03-16 22:17:17

25

Views

Convergence of $C^2$ functions with fixed point iteration

Published on 16 Mar 2024 - 22:17

score 69 · Answer 12 · 2024-03-19 02:24:33

69

Views

Let $f: \mathbb{R}^n \to \mathbb{R}$ be a Lipschitz function, and let $N=f^{-1}(0)$. For a.e. $x \in N$ $Df(x)$ exists and is equal to zero

Published on 19 Mar 2024 - 2:24

score 17 · Answer 13 · 2024-03-21 07:32:39

17

Views

Relation between local Lipschitz continuity constant and Lipschitz smoothness constant of a function.

Published on 21 Mar 2024 - 7:32

score 19 · Answer 14 · 2026-03-27 13:38:14

19

Views

Fixed point theorem with OSL condition

Published on 27 Mar 2026 - 13:38

score 54 · Answer 15 · 2024-03-26 18:53:45

54

Views

If $f$ is Lipschitz and $g \in C^\infty_c(\mathbb{R})$, is $g \circ f$ Lipschitz?

Published on 26 Mar 2024 - 18:53

List Question

In convergence of adaptive algorithm, why we assume $|H(\theta, x)| \leq C_1(1 + |x|^{q_1})$?

Monotonic function on a closed and bounded interval with Unbounded Derivative

How to prove or disprove a function is Lipschitz continuity?

An implication of Lipschitz functions

Is Steiner symmetrization Lipschitz continuous with respect to the direction?

strongly monotone lipschitz mapping fixpoint

Lipschitz bounds for $a\|x-y\|+b$

Lipschitz bound for matrix-vector functions

Showing a function $\mathbb R \to \mathbb R^2$ is bilipschitz

Lipschitzity of the minimal coordinate

Convergence of $C^2$ functions with fixed point iteration

Let $f: \mathbb{R}^n \to \mathbb{R}$ be a Lipschitz function, and let $N=f^{-1}(0)$. For a.e. $x \in N$ $Df(x)$ exists and is equal to zero

Relation between local Lipschitz continuity constant and Lipschitz smoothness constant of a function.

Fixed point theorem with OSL condition

If $f$ is Lipschitz and $g \in C^\infty_c(\mathbb{R})$, is $g \circ f$ Lipschitz?

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