List questions from weak-lp-spaces

Published on 07 Dec 2014 - 18:35

32

Views

Weak limit in variational formulation

Published on 09 Oct 2019 - 19:07

254

Views

Proving the Stein-Weiss inequality

Published on 21 Oct 2019 - 13:40

83

Views

Show $[fg]_1\leq p^{\frac{1}{p}}(p')^{(\frac{1}{p'})}[f]_p[g]_{p'}$ in weak $L^P$ norm

Published on 29 Feb 2020 - 16:58

265

Views

If $f_p \rightarrow f$ in weak $L^P$, then is it true that $f_n \rightarrow f$ in measure?

Published on 02 Mar 2020 - 17:41

379

Views

Weak limit of product of two weakly converging sequences (counterexample)

Published on 10 Mar 2020 - 13:55

71

Views

Approximation in $L^\infty$

Published on 10 Apr 2020 - 2:57

218

Views

Besov or Triebel-Lizorkin spaces versus Lorentz spaces

Published on 09 Mar 2026 - 22:09

303

Views

Showing equivalence of definition of $L^p$ weak norm

Published on 15 Sep 2016 - 9:57

87

Views

a weak $L^p$ embedding inequality

Published on 22 May 2023 - 12:31

80

Views

Weak L^p space and inequality concerning Fourier transform

Published on 13 Jun 2023 - 13:13

39

Views

Condition(s) for weak-star closedness in $B(H)$

Published on 18 Jul 2023 - 12:26

24

Views

Is a composition of weak type (p, p) operators also of weak type?

Published on 25 Aug 2023 - 15:48

32

Views

Confused by part of the proof of Stein's maximal principle

Published on 16 Nov 2023 - 19:38

86

Views

Prove that simple functions are not dense in weak $L^{p,\infty}$

Published on 06 Jan 2024 - 15:31

List Question

Equivalence of weak $L^p$ norms

Weak limit in variational formulation

Proving the Stein-Weiss inequality

Show $[fg]_1\leq p^{\frac{1}{p}}(p')^{(\frac{1}{p'})}[f]_p[g]_{p'}$ in weak $L^P$ norm

If $f_p \rightarrow f$ in weak $L^P$, then is it true that $f_n \rightarrow f$ in measure?

Weak limit of product of two weakly converging sequences (counterexample)

Approximation in $L^\infty$

Besov or Triebel-Lizorkin spaces versus Lorentz spaces

Showing equivalence of definition of $L^p$ weak norm

a weak $L^p$ embedding inequality

Weak L^p space and inequality concerning Fourier transform

Condition(s) for weak-star closedness in $B(H)$

Is a composition of weak type (p, p) operators also of weak type?

Confused by part of the proof of Stein's maximal principle

Prove that simple functions are not dense in weak $L^{p,\infty}$

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