Question

Is the space of E-spectral functions of Lp(G) Banach?

score 41 · Answer 1 · 2026-04-02 15:03:48

41

Views

Is the space of E-spectral functions of Lp(G) Banach?

Published on 02 Apr 2026 - 15:03

score 85 · Answer 2 · 2016-08-31 16:08:18

I don't understand the definition of $L^p(\partial\Lambda)$, for some bounded and open $\Lambda\subseteq\mathbb R^d$

score 498 · Answer 3 · 2016-09-01 15:48:58

498

Views

What is $L^2(\Omega)/\mathbb R$?

Published on 01 Sep 2016 - 15:48

score 96 · Answer 4 · 2026-04-03 22:41:05

96

Views

If $C^{1,\:2}([0,T]\times\overline\Lambda,ℝ^d)$, then $[0,T]\to H_0^1(Λ,ℝ^d),\;t↦\left.u(t,\;\cdot\;)\right|_{Λ}$ is continuous

Published on 03 Apr 2026 - 22:41

score 74 · Answer 5 · 2026-04-04 13:41:06

74

Views

A sequence of operators converging to zero on a Banach space

Published on 04 Apr 2026 - 13:41

score 301 · Answer 6 · 2026-04-03 22:37:25

301

Views

A conclusion from Aubin-Lions lemma

Published on 03 Apr 2026 - 22:37

score 28 · Answer 7 · 2016-09-04 15:18:25

28

Views

Does $X\in L^p(\mathbb{P})$ imply $Y\in L^p(\mathbb{P})$

Published on 04 Sep 2016 - 15:18

score 100 · Answer 8 · 2016-09-05 22:30:12

100

Views

If $V\subset L^{p}(\mathbb{R})$ is closed, then the distance from $f$ to $V$ is the distance from $f$ to some point in $V$

Published on 05 Sep 2016 - 22:30

score 135 · Answer 9 · 2016-09-07 04:23:19

135

Views

$g_n$ converges to $0$ in $L1$ implies $fg_n$ converges to $0$ in $L1$

Published on 07 Sep 2016 - 4:23

score 151 · Answer 10 · 2016-09-08 05:09:52

151

Views

$L^p$ convergence conditions

Published on 08 Sep 2016 - 5:09

score 82 · Answer 11 · 2016-09-08 15:08:50

82

Views

Is $L^\infty(\mu)\subseteq L^p(\mu)$ for all $p\ge 1$?

Published on 08 Sep 2016 - 15:08

score 390 · Answer 12 · 2016-09-09 13:19:29

390

Views

Convergence in norm but not almost everywhere of $f_{t_n}=f(\cdot-t_n)$ to $f$

Published on 09 Sep 2016 - 13:19

score 115 · Answer 13 · 2026-04-04 15:33:50

115

Views

Complemented $\ell_q$ subspaces of $(\oplus_n\ell_p^n)_\infty$

Published on 04 Apr 2026 - 15:33

score 1.1k · Answer 14 · 2026-04-04 15:34:28

1.1k

Views

Is the normed space of all bounded functions under the supremum norm isomorphic to $L^ \infty$?

Published on 04 Apr 2026 - 15:34

score 89 · Answer 15 · 2026-04-04 15:34:28

89

Views

Hows does the particular value of $p$ determine the functions that are excluded from $L^p$ spaces?

Published on 04 Apr 2026 - 15:34

List Question

Is the space of E-spectral functions of Lp(G) Banach?

I don't understand the definition of $L^p(\partial\Lambda)$, for some bounded and open $\Lambda\subseteq\mathbb R^d$

What is $L^2(\Omega)/\mathbb R$?

If $C^{1,\:2}([0,T]\times\overline\Lambda,ℝ^d)$, then $[0,T]\to H_0^1(Λ,ℝ^d),\;t↦\left.u(t,\;\cdot\;)\right|_{Λ}$ is continuous

A sequence of operators converging to zero on a Banach space

A conclusion from Aubin-Lions lemma

Does $X\in L^p(\mathbb{P})$ imply $Y\in L^p(\mathbb{P})$

If $V\subset L^{p}(\mathbb{R})$ is closed, then the distance from $f$ to $V$ is the distance from $f$ to some point in $V$

$g_n$ converges to $0$ in $L1$ implies $fg_n$ converges to $0$ in $L1$

$L^p$ convergence conditions

Is $L^\infty(\mu)\subseteq L^p(\mu)$ for all $p\ge 1$?

Convergence in norm but not almost everywhere of $f_{t_n}=f(\cdot-t_n)$ to $f$

Complemented $\ell_q$ subspaces of $(\oplus_n\ell_p^n)_\infty$

Is the normed space of all bounded functions under the supremum norm isomorphic to $L^ \infty$?

Hows does the particular value of $p$ determine the functions that are excluded from $L^p$ spaces?

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