List questions from weak-convergence

Published on 21 Jul 2014 - 8:35

108

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Weak convergence in some space.

Published on 25 Mar 2026 - 19:00

1k

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Weak convergence with respect to the uniform topology on cadlag functions

Published on 23 Feb 2026 - 7:20

94

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Is my proof correct? are the arguments right?

Published on 26 Jul 2014 - 13:27

222

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Weak convergence and infinite sum

Published on 27 Jul 2014 - 0:13

40

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Convergence in distribution for changing domains.

Published on 29 Jul 2014 - 7:58

530

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Weak convergence plus strong convergence

Published on 29 Jul 2014 - 21:00

337

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Questions about $L^p$ spaces and convergences

Published on 30 Jul 2014 - 11:01

212

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Krein-Milman theorem

Published on 31 Jul 2014 - 13:57

231

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Weak convergence $f_n \rightharpoonup f$ in $L^2(\mathbb{R})$ and $f_n^2 \rightharpoonup g$ in $L^1(\mathbb{R})$ implies $f^2\leq g$ a.e.

Published on 01 Aug 2014 - 10:01

171

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Show there exists a Cauchy subsequence

Published on 01 Aug 2014 - 16:17

244

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Convergence in distribution/Distribution of X

Published on 07 Aug 2014 - 7:13

745

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Show that $C^1([0,1])$ is not reflexive

Published on 09 Aug 2014 - 9:41

1.1k

Views

Weakly sequentially continuous operators in Hilbert space are norm continuous.

Published on 09 Aug 2014 - 18:18

4.1k

Views

continuity in the strong topology implies continuity in the weak one

Published on 10 Aug 2014 - 9:38

List Question

Weak convergence of distribution family

Weak convergence in some space.

Weak convergence with respect to the uniform topology on cadlag functions

Is my proof correct? are the arguments right?

Weak convergence and infinite sum

Convergence in distribution for changing domains.

Weak convergence plus strong convergence

Questions about $L^p$ spaces and convergences

Krein-Milman theorem

Weak convergence $f_n \rightharpoonup f$ in $L^2(\mathbb{R})$ and $f_n^2 \rightharpoonup g$ in $L^1(\mathbb{R})$ implies $f^2\leq g$ a.e.

Show there exists a Cauchy subsequence

Convergence in distribution/Distribution of X

Show that $C^1([0,1])$ is not reflexive

Weakly sequentially continuous operators in Hilbert space are norm continuous.

continuity in the strong topology implies continuity in the weak one

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