List questions from reflexive-space

Published on 27 Nov 2018 - 19:05

172

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infinite dimensional reflexive subspace of $C[0,1]$

Published on 10 Dec 2018 - 8:36

72

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Point-wise convergence but not weakly

Published on 18 Dec 2018 - 19:32

111

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surjectivity of dual operator congruence implies reflexivity

Published on 14 Jan 2019 - 9:31

55

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Characterization of Reflexive Subspaces of finite signed-measures

Published on 15 Jan 2019 - 11:16

361

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Non-reflexive space that is isomorphic to its second dual space

Published on 24 Jan 2019 - 15:51

446

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$C(X)$ not reflexive if $X$ has infinitely many points.

Published on 07 Feb 2019 - 23:44

769

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Examples reflexive spaces

Published on 23 Feb 2019 - 1:01

28

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Question about notation in Banach spaces problem

Published on 24 Feb 2019 - 16:15

76

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$A(D) \subseteq Y$ is closed, if $X$ is reflexive, $Y$ is Banach and $D \subseteq X$ is closed, convex and bounded.

Published on 02 Mar 2019 - 10:26

138

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Is every Banach space embedded in a reflexive space?

Published on 12 Mar 2019 - 10:29

90

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Why are reflexive spaces called like that?

Published on 09 Apr 2019 - 20:15

65

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Is $X$ reflexive if $X=\cup Y_i $ and $Y_i$ is reflexive for every $i$?

Published on 17 Apr 2019 - 8:30

550

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prove an operator is compact in reflexive space

Published on 01 May 2019 - 17:39

44

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Showing that $A(\overline{B_1^X}) \subseteq Y$ is closed when $A \in \mathcal{L}(X,Y)$.

Published on 09 May 2019 - 20:02

List Question

Is $C^1([a,b], \mathbb{R}^n)$ a reflexive Banach space?

infinite dimensional reflexive subspace of $C[0,1]$

Point-wise convergence but not weakly

surjectivity of dual operator congruence implies reflexivity

Characterization of Reflexive Subspaces of finite signed-measures

Non-reflexive space that is isomorphic to its second dual space

$C(X)$ not reflexive if $X$ has infinitely many points.

Examples reflexive spaces

Question about notation in Banach spaces problem

$A(D) \subseteq Y$ is closed, if $X$ is reflexive, $Y$ is Banach and $D \subseteq X$ is closed, convex and bounded.

Is every Banach space embedded in a reflexive space?

Why are reflexive spaces called like that?

Is $X$ reflexive if $X=\cup Y_i $ and $Y_i$ is reflexive for every $i$?

prove an operator is compact in reflexive space

Showing that $A(\overline{B_1^X}) \subseteq Y$ is closed when $A \in \mathcal{L}(X,Y)$.

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