List questions from bochner-spaces

Published on 05 Jul 2015 - 20:41

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Integration in Banach spaces

Published on 16 Jul 2015 - 19:14

1.5k

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Exercise 4 chapter 7 Evans book

Published on 18 Mar 2026 - 23:51

147

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Stochastic integral and weak integral

Published on 28 Oct 2015 - 5:57

753

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Where can I find the paper "Un théorème de compacité" by J. P. Aubin?

Published on 12 Nov 2015 - 2:39

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Identification of a weak limit using pointwise a.e. convergence

Published on 16 Nov 2015 - 18:34

453

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Proving $\|u\|_{L^\infty(0,T;H)}\leq C$ from a given hint.

Published on 07 Jan 2016 - 3:15

65

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How do theorems like the optional stopping theorem generalize to Bochner integrable processes with values in a separable Banach spaces?

Published on 07 Jan 2016 - 18:44

43

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If $u\in L^p(\Omega;\mathbb R^d)$, then $u_i\in L^p(\Omega)$ for all $i\in\left\{1,\ldots,d\right\}$. Does the reverse hold true?

Published on 23 Jan 2016 - 16:15

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approximation of weakly differentriable bochner functions

Published on 15 Feb 2016 - 18:10

132

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Why the time derivative lives in ${H^1}^*$?

Published on 14 Mar 2026 - 1:32

711

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Lebesgue Space/Bochner Space interpolation Theorem

Published on 14 Mar 2026 - 15:30

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Conditions for weak differentiability of composition of $C^1$ real function with weakly time-differentiable $H^1$-valued function

Published on 17 Mar 2016 - 15:53

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Definition of weak time derivative

Published on 28 Mar 2016 - 17:58

289

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$L^2$ space with values in vector bundle.

Published on 31 Mar 2016 - 22:40

List Question

Are these two statements involving null sets and $L^2$ Bochner functions equivalent?

Integration in Banach spaces

Exercise 4 chapter 7 Evans book

Stochastic integral and weak integral

Where can I find the paper "Un théorème de compacité" by J. P. Aubin?

Identification of a weak limit using pointwise a.e. convergence

Proving $\|u\|_{L^\infty(0,T;H)}\leq C$ from a given hint.

How do theorems like the optional stopping theorem generalize to Bochner integrable processes with values in a separable Banach spaces?

If $u\in L^p(\Omega;\mathbb R^d)$, then $u_i\in L^p(\Omega)$ for all $i\in\left\{1,\ldots,d\right\}$. Does the reverse hold true?

approximation of weakly differentriable bochner functions

Why the time derivative lives in ${H^1}^*$?

Lebesgue Space/Bochner Space interpolation Theorem

Conditions for weak differentiability of composition of $C^1$ real function with weakly time-differentiable $H^1$-valued function

Definition of weak time derivative

$L^2$ space with values in vector bundle.

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