Question

Prove a norm equality (Composition operator on Hardy space)

score 76 · Answer 1 · 2020-07-26 09:20:00

76

Views

Prove a norm equality (Composition operator on Hardy space)

Published on 26 Jul 2020 - 9:20

score 83 · Answer 2 · 2016-07-17 08:18:42

83

Views

Fourier coefficents of harmoinc $L^{1}$ functions in the disk

Published on 17 Jul 2016 - 8:18

score 98 · Answer 3 · 2016-07-24 09:45:22

98

Views

Do we have correspondance of all of $L^{p}(T)$ and $h^{p}(D)$ $p\in (1,\infty)$?

Published on 24 Jul 2016 - 9:45

score 175 · Answer 4 · 2016-07-30 10:29:45

175

Views

On boundedness of $\int_{\mathbb{T}}\mid\log(|f(rz)|) \mid d\lambda $ if $f$ is analytic

Published on 30 Jul 2016 - 10:29

score 185 · Answer 5 · 2016-08-03 11:20:21

185

Views

On possible typo in statement in theorem on $H^{p}$ functions

Published on 03 Aug 2016 - 11:20

score 72 · Answer 6 · 2016-08-14 11:50:48

72

Views

On Fatous theorem and what it means in terms of approximate identities

Published on 14 Aug 2016 - 11:50

score 414 · Answer 7 · 2016-08-24 13:26:44

414

Views

On proving Herlgotz representation of analytic function with positive real part.

Published on 24 Aug 2016 - 13:26

score 85 · Answer 8 · 2016-09-13 16:02:46

85

Views

Relation between Hardy and Dirichlet norms for holomorphic rational functions

Published on 13 Sep 2016 - 16:02

score 626 · Answer 9 · 2016-09-30 02:48:13

626

Views

How to show that the one sided Laplace transform is bounded?

Published on 30 Sep 2016 - 2:48

score 151 · Answer 10 · 2016-10-17 21:37:11

151

Views

Show that $F=\{f\in H^1(D):\|f\|\le 1\}$ is locally bounded family

Published on 17 Oct 2016 - 21:37

score 69 · Answer 11 · 2016-11-07 06:21:07

69

Views

If $\phi^n$ belongs to $H^2(\mathbb D)$ for each $n\geq 1$, then does it imply $\phi$ belongs to $H^\infty(\mathbb D)?$

Published on 07 Nov 2016 - 6:21

score 179 · Answer 12 · 2016-11-30 14:00:11

179

Views

How can one prove easily that the Corona Theorem on the Hardy Space implies the Corona Theorem with bounds

Published on 30 Nov 2016 - 14:00

score 104 · Answer 13 · 2016-12-09 08:03:09

104

Views

Find the upper bound of $|f'(\alpha)|$ where $\parallel f\parallel_{H^2}\leq 1$ and $\alpha\in U$, the open unit disk

Published on 09 Dec 2016 - 8:03

score 677 · Answer 14 · 2017-01-10 13:45:40

677

Views

Prove $\int_{-\pi}^{\pi} \left| 1 - \frac{|z|}{r}e^{iu}\right|^{-q} \mathrm{d}u \leq \left( 1 - \frac{|z|}{r}\right)^{-q-1}$

Published on 10 Jan 2017 - 13:45

score 753 · Answer 15 · 2017-02-03 17:45:01

753

Views

Reproducing kernel vs. Riesz kernel.

Published on 03 Feb 2017 - 17:45

List Question

Prove a norm equality (Composition operator on Hardy space)

Fourier coefficents of harmoinc $L^{1}$ functions in the disk

Do we have correspondance of all of $L^{p}(T)$ and $h^{p}(D)$ $p\in (1,\infty)$?

On boundedness of $\int_{\mathbb{T}}\mid\log(|f(rz)|) \mid d\lambda $ if $f$ is analytic

On possible typo in statement in theorem on $H^{p}$ functions

On Fatous theorem and what it means in terms of approximate identities

On proving Herlgotz representation of analytic function with positive real part.

Relation between Hardy and Dirichlet norms for holomorphic rational functions

How to show that the one sided Laplace transform is bounded?

Show that $F=\{f\in H^1(D):\|f\|\le 1\}$ is locally bounded family

If $\phi^n$ belongs to $H^2(\mathbb D)$ for each $n\geq 1$, then does it imply $\phi$ belongs to $H^\infty(\mathbb D)?$

How can one prove easily that the Corona Theorem on the Hardy Space implies the Corona Theorem with bounds

Find the upper bound of $|f'(\alpha)|$ where $\parallel f\parallel_{H^2}\leq 1$ and $\alpha\in U$, the open unit disk

Prove $\int_{-\pi}^{\pi} \left| 1 - \frac{|z|}{r}e^{iu}\right|^{-q} \mathrm{d}u \leq \left( 1 - \frac{|z|}{r}\right)^{-q-1}$

Reproducing kernel vs. Riesz kernel.

Trending Questions

Popular # Hahtags

Popular Questions