List questions from arzela-ascoli

Published on 12 Nov 2020 - 12:18

199

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Unit ball in $L_2[0,1]$ is not relatively compact in $L_1[0,1]$

Published on 12 Nov 2020 - 20:28

176

Views

Isometry group G is a compact?

Published on 21 Nov 2020 - 20:53

459

Views

How Can I apply Arzela-Ascoli to show that $f_n \to f$ uniformly?

Published on 04 Dec 2020 - 21:49

332

Views

Application of Arzela-Ascoli Thrm where $(f'_n)$ is uniformly bounded

Published on 12 Dec 2020 - 23:54

278

Views

Can we show this family be equicontinous via Ascoli Arzelà?

Published on 17 Jan 2021 - 16:26

73

Views

Second theorem of Ascoli: is it true?

Published on 22 Jan 2021 - 8:17

171

Views

Can we show that $(x_n)$ is relatively compact if and only if $(\langle x_n,\;\cdot\;\rangle)$ restricted to a closed ball is relatively compact?

Published on 09 Feb 2021 - 15:46

91

Views

Arzela - Ascoli application

Published on 12 Mar 2021 - 1:18

93

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I have a question on Ascoli Arzela theorem in Royden's Book

Published on 05 Apr 2021 - 3:26

238

Views

Flaw in Proof of Arzela-Ascoli in Carothers' Real Analysis?

Published on 06 Apr 2021 - 18:49

197

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Arzela-Ascoli, plain equicontinuity suffices?

Published on 08 Apr 2021 - 11:32

68

Views

Show that $S$ has a compact closure in $C([0,1])$ with sup-norm $\|\cdot\|_\infty$, where $\|f\|_\infty=\sup_{0\leq x\leq1}|f(x)|.$

Published on 15 Apr 2021 - 12:26

410

Views

Proving a Corollary of Arzela-Ascoli's Theorem

Published on 24 Apr 2021 - 16:26

431

Views

Arzela -Ascoli on uniformly bounded sequence of differentiable functions

Published on 26 Apr 2021 - 12:03

List Question

Is the following set relatively compact in $C[0,1]$

Unit ball in $L_2[0,1]$ is not relatively compact in $L_1[0,1]$

Isometry group G is a compact?

How Can I apply Arzela-Ascoli to show that $f_n \to f$ uniformly?

Application of Arzela-Ascoli Thrm where $(f'_n)$ is uniformly bounded

Can we show this family be equicontinous via Ascoli Arzelà?

Second theorem of Ascoli: is it true?

Can we show that $(x_n)$ is relatively compact if and only if $(\langle x_n,\;\cdot\;\rangle)$ restricted to a closed ball is relatively compact?

Arzela - Ascoli application

I have a question on Ascoli Arzela theorem in Royden's Book

Flaw in Proof of Arzela-Ascoli in Carothers' Real Analysis?

Arzela-Ascoli, plain equicontinuity suffices?

Show that $S$ has a compact closure in $C([0,1])$ with sup-norm $\|\cdot\|_\infty$, where $\|f\|_\infty=\sup_{0\leq x\leq1}|f(x)|.$

Proving a Corollary of Arzela-Ascoli's Theorem

Arzela -Ascoli on uniformly bounded sequence of differentiable functions

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