User Dirk Werner

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An example of a measurable random process with non-measurable integral

answered Dec 21, 2018 at 20:39

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Limit points and Homeomorphism

answered May 8, 2021 at 17:04

2 votes

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Finding weak LUR property of $C[0,1]$ with an equivalent norm

answered Apr 24, 2023 at 19:35

1 vote

Exposition of Grothendieck's mathematics

answered May 10, 2022 at 19:53

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2-summing vs Hilbert-Schmidt norm for extended operator between Hilbert and Banach space

answered Mar 16, 2021 at 17:55

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On examples of subspaces of $C(X)$ for which state spaces are Choquet Simplices

answered Jun 15, 2020 at 19:25

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Connectness of $K$ and the existence of non-trivial $M$-summands on $C_0(K)$

answered Nov 15, 2018 at 20:15

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Density on a specific functional space.

answered Oct 17, 2018 at 20:24

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$L_p(I,Y)^\perp=L_q(I,Y^\perp)$?

answered Jan 27, 2020 at 8:12

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Question on complemented subspaces of a product space

answered Jun 17 at 16:54

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$\overline{conv}(C)$, where $C = \{ e _{1}, \cdots e _{n} \}$, $e _{i} \in \ell ^{p, \infty}$ is diametral

answered Feb 14, 2019 at 21:00

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41 Answers

An example of a measurable random process with non-measurable integral

Limit points and Homeomorphism

Finding weak LUR property of $C[0,1]$ with an equivalent norm

Exposition of Grothendieck's mathematics

2-summing vs Hilbert-Schmidt norm for extended operator between Hilbert and Banach space

On examples of subspaces of $C(X)$ for which state spaces are Choquet Simplices

Connectness of $K$ and the existence of non-trivial $M$-summands on $C_0(K)$

Density on a specific functional space.

$L_p(I,Y)^\perp=L_q(I,Y^\perp)$?

Question on complemented subspaces of a product space

$\overline{conv}(C)$, where $C = \{ e _{1}, \cdots e _{n} \}$, $e _{i} \in \ell ^{p, \infty}$ is diametral