Question

Uniform limit points of a sequence of oscillating functions

score 113 · Answer 1 · 2018-12-25 15:18:55

113

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Uniform limit points of a sequence of oscillating functions

Published on 25 Dec 2018 - 15:18

score 655 · Answer 2 · 2018-12-30 18:35:56

655

Views

Use of the diagonal argument in the proof of the Arzela Ascoli theorem

Published on 30 Dec 2018 - 18:35

score 219 · Answer 3 · 2019-01-24 22:14:35

219

Views

Show that this operator is not compact using Arzela-Ascoli

Published on 24 Jan 2019 - 22:14

score 206 · Answer 4 · 2019-01-25 14:00:00

206

Views

Compact operator by proving Ascoli-Arzelà

Published on 25 Jan 2019 - 14:00

score 444 · Answer 5 · 2019-01-26 21:55:45

444

Views

Compactness of an integral operator from $L^2$ to $L^2$

Published on 26 Jan 2019 - 21:55

score 70 · Answer 6 · 2019-01-28 14:34:20

70

Views

Show that a sequence admits converging subsequence

Published on 28 Jan 2019 - 14:34

score 116 · Answer 7 · 2019-01-29 12:16:34

116

Views

Existence of Solution for Initial value Problem $y'(t)=\cos(ty), t>0$ and $y(0)=\frac{1}{n}, n\in\mathbb{N}$ using Ascoli Arzela

Published on 29 Jan 2019 - 12:16

score 130 · Answer 8 · 2019-01-30 07:55:38

130

Views

Sequence of solutions to a continuous ordinary differential equation in $\mathbb R^n$ has a convergent subsequence

Published on 30 Jan 2019 - 7:55

score 1.1k · Answer 9 · 2019-02-01 04:48:50

1.1k

Views

Uniformly convergent subsequence of a uniformly bounded family of functions

Published on 01 Feb 2019 - 4:48

score 176 · Answer 10 · 2019-03-19 21:26:16

176

Views

Lemma related to proof of Montel's Theorem

Published on 19 Mar 2019 - 21:26

score 1k · Answer 11 · 2019-04-13 16:13:19

1k

Views

Is there a version of the Arzelà–Ascoli theorem capturing $C([0,\infty))$?

Published on 13 Apr 2019 - 16:13

score 144 · Answer 12 · 2019-04-14 06:26:02

144

Views

Equivalent conditions for relative compactness in the Skorohod space

Published on 14 Apr 2019 - 6:26

score 103 · Answer 13 · 2019-04-15 16:59:06

103

Views

If $F$ is a family of probability measures on $C(K,E)$ and $π_t$ is the evaluation map at $t∈K$, can we show that $(μ∘π_t^{-1})_{μ∈F}$ is tight?

Published on 15 Apr 2019 - 16:59

score 687 · Answer 14 · 2019-04-19 18:26:15

687

Views

Motivation for the Arzela-Ascoli's theorem

Published on 19 Apr 2019 - 18:26

score 112 · Answer 15 · 2026-02-23 01:23:01

112

Views

Prove that there exists a function $ g: [0,1] \to \mathbb{R} $ which is 1-Lipschitz, satisfies $ g (0) = 0 $ and has the following property.

Published on 23 Feb 2026 - 1:23

List Question

Uniform limit points of a sequence of oscillating functions

Use of the diagonal argument in the proof of the Arzela Ascoli theorem

Show that this operator is not compact using Arzela-Ascoli

Compact operator by proving Ascoli-Arzelà

Compactness of an integral operator from $L^2$ to $L^2$

Show that a sequence admits converging subsequence

Existence of Solution for Initial value Problem $y'(t)=\cos(ty), t>0$ and $y(0)=\frac{1}{n}, n\in\mathbb{N}$ using Ascoli Arzela

Sequence of solutions to a continuous ordinary differential equation in $\mathbb R^n$ has a convergent subsequence

Uniformly convergent subsequence of a uniformly bounded family of functions

Lemma related to proof of Montel's Theorem

Is there a version of the Arzelà–Ascoli theorem capturing $C([0,\infty))$?

Equivalent conditions for relative compactness in the Skorohod space

If $F$ is a family of probability measures on $C(K,E)$ and $π_t$ is the evaluation map at $t∈K$, can we show that $(μ∘π_t^{-1})_{μ∈F}$ is tight?

Motivation for the Arzela-Ascoli's theorem

Prove that there exists a function $ g: [0,1] \to \mathbb{R} $ which is 1-Lipschitz, satisfies $ g (0) = 0 $ and has the following property.

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