List questions from lp-spaces

Published on 25 Mar 2026 - 9:53

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Convergence in measure and boundness implies weak convergence in $L^p$

Published on 25 Mar 2026 - 23:09

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Need help with problem 6 in chapter 3 of rudin's real and complex analysis

Published on 29 Sep 2018 - 15:12

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Are radial functions dense in $L^p(R^n)$?

Published on 30 Sep 2018 - 14:00

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Dual of the product is isometric to the product of the dual

Published on 25 Mar 2026 - 11:21

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L^p-spaces in R

Published on 03 Oct 2018 - 11:15

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Embedding $L^p$ into weak $L^p$ and notion of boundary of $L^p$

Published on 22 Mar 2026 - 22:32

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Inequality between norms in $L^p$ and $L^q$ spaces for $p,q>1$

Published on 04 Oct 2018 - 9:34

251

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Showing the existence of a subsequence that converge locally uniformly

Published on 05 Oct 2018 - 22:52

77

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The correct spelling of the space $L^4$

Published on 27 Mar 2026 - 15:59

182

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Characterisation of operator norm on $l^2$

Published on 10 Oct 2018 - 14:44

80

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Weight functions in weighted $L^p$ spaces

Published on 11 Oct 2018 - 1:14

106

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Is there a simple characterization of the functions for which the Fourier inversion theorem holds identically?

Published on 25 Mar 2026 - 12:54

57

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$\lim_{a\to 0}\|\tau_a f-f\|_\infty=0$, then there is some $f=g$ a.e. such that $g\in BUC(\Bbb R^n,E)$

Published on 15 Oct 2018 - 3:18

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Characteristic functions total in $L^2$?

Published on 26 Mar 2026 - 1:02

List Question

Decompose $x$ into $F$ and $F^{\perp }$ in $l^2(\mathbb{N}, \mathbb{C})$

Convergence in measure and boundness implies weak convergence in $L^p$

Need help with problem 6 in chapter 3 of rudin's real and complex analysis

Are radial functions dense in $L^p(R^n)$?

Dual of the product is isometric to the product of the dual

L^p-spaces in R

Embedding $L^p$ into weak $L^p$ and notion of boundary of $L^p$

Inequality between norms in $L^p$ and $L^q$ spaces for $p,q>1$

Showing the existence of a subsequence that converge locally uniformly

The correct spelling of the space $L^4$

Characterisation of operator norm on $l^2$

Weight functions in weighted $L^p$ spaces

Is there a simple characterization of the functions for which the Fourier inversion theorem holds identically?

$\lim_{a\to 0}\|\tau_a f-f\|_\infty=0$, then there is some $f=g$ a.e. such that $g\in BUC(\Bbb R^n,E)$

Characteristic functions total in $L^2$?

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