Question

Is there a nice relationship between $\dot{B}^{-1}_{p,1}$ and $\dot{B}^{0}_{p,1}$?

score 80 · Answer 1 · 2020-08-30 23:14:29

80

Views

Is there a nice relationship between $\dot{B}^{-1}_{p,1}$ and $\dot{B}^{0}_{p,1}$?

Published on 30 Aug 2020 - 23:14

score 66 · Answer 2 · 2020-10-06 14:44:47

66

Views

Are Besov embeddings strict?

Published on 06 Oct 2020 - 14:44

score 265 · Answer 3 · 2020-11-19 20:27:58

265

Views

Besov spaces: Regularization by convolution

Published on 19 Nov 2020 - 20:27

score 253 · Answer 4 · 2021-05-04 17:13:47

253

Views

Homogeneous Besov space $\dot B^{-\sigma}(\mathbb R^d)$ is a Banach space

Published on 04 May 2021 - 17:13

score 20 · Answer 5 · 2021-06-06 06:28:12

20

Views

Why $t^{\frac{N}{2}\left(\frac{2}{N}-\frac{1}{q}\right)}N(\cdot) \in BC_w([0,\infty);L^q)$?

Published on 06 Jun 2021 - 6:28

score 156 · Answer 6 · 2021-07-18 10:03:38

156

Views

Reference for interpolation theory

Published on 18 Jul 2021 - 10:03

score 296 · Answer 7 · 2021-08-23 14:08:41

296

Views

Does absolute value of a function belong to the same non-positive Besov/Sobolev space

Published on 23 Aug 2021 - 14:08

score 50 · Answer 8 · 2021-10-22 18:08:52

50

Views

Paley-Littlewood blocks - $| u^ j|_{B^{-1}_2} \leq C 2^{-j\sigma} | u^j |_{B^{\sigma-1}_2} $ if $\hat{u^j} \subset 2^j B$

Published on 22 Oct 2021 - 18:08

score 267 · Answer 9 · 2022-01-03 10:18:35

267

Views

Embedding from homogeneous Besov spaces to homogeneous Sobolev spaces.

Published on 03 Jan 2022 - 10:18

score 149 · Answer 10 · 2022-01-07 16:13:34

149

Views

Proof of Besov space embeddings: $B_{p, \infty}^{s+\varepsilon}$ is continuously embedded in $B_{p, 1}^s$

Published on 07 Jan 2022 - 16:13

score 117 · Answer 11 · 2022-01-28 05:43:54

117

Views

Reference request: Lebesgue/Sobolev spaces on the boundary

Published on 28 Jan 2022 - 5:43

score 69 · Answer 12 · 2022-03-05 12:36:20

69

Views

Does there exist a function in $B_{\infty,1}^{1/2}\setminus H^{1/2}$?

Published on 05 Mar 2022 - 12:36

score 352 · Answer 13 · 2022-03-20 18:40:47

352

Views

Showing a function belongs to a Besov space.

Published on 20 Mar 2022 - 18:40

score 68 · Answer 14 · 2022-11-15 05:45:53

68

Views

Is $\mathbb{R}^n_+$ an $(\varepsilon, \delta)$-domain?

Published on 15 Nov 2022 - 5:45

score 20 · Answer 15 · 2022-11-15 23:39:15

20

Views

Is $\mathbb{R}^{d_1}\times (0,\infty)^{d_2}$ a $(\varepsilon, \delta)$-locally uniform domain?

Published on 15 Nov 2022 - 23:39

List Question

Is there a nice relationship between $\dot{B}^{-1}_{p,1}$ and $\dot{B}^{0}_{p,1}$?

Are Besov embeddings strict?

Besov spaces: Regularization by convolution

Homogeneous Besov space $\dot B^{-\sigma}(\mathbb R^d)$ is a Banach space

Why $t^{\frac{N}{2}\left(\frac{2}{N}-\frac{1}{q}\right)}N(\cdot) \in BC_w([0,\infty);L^q)$?

Reference for interpolation theory

Does absolute value of a function belong to the same non-positive Besov/Sobolev space

Paley-Littlewood blocks - $| u^ j|_{B^{-1}_2} \leq C 2^{-j\sigma} | u^j |_{B^{\sigma-1}_2} $ if $\hat{u^j} \subset 2^j B$

Embedding from homogeneous Besov spaces to homogeneous Sobolev spaces.

Proof of Besov space embeddings: $B_{p, \infty}^{s+\varepsilon}$ is continuously embedded in $B_{p, 1}^s$

Reference request: Lebesgue/Sobolev spaces on the boundary

Does there exist a function in $B_{\infty,1}^{1/2}\setminus H^{1/2}$?

Showing a function belongs to a Besov space.

Is $\mathbb{R}^n_+$ an $(\varepsilon, \delta)$-domain?

Is $\mathbb{R}^{d_1}\times (0,\infty)^{d_2}$ a $(\varepsilon, \delta)$-locally uniform domain?

Trending Questions

Popular # Hahtags

Popular Questions