Question

Folland Theorem 6.20 (Application Minkowski Inequality Integrals)

score 481 · Answer 1 · 2019-04-04 00:47:43

481

Views

Folland Theorem 6.20 (Application Minkowski Inequality Integrals)

Published on 04 Apr 2019 - 0:47

score 542 · Answer 2 · 2026-03-26 01:09:35

542

Views

Are polynomials dense is L2 of the unit disk?

Published on 26 Mar 2026 - 1:09

score 307 · Answer 3 · 2026-03-29 21:13:34

307

Views

Is the L2 limit of a polynomial holomorphic?

Published on 29 Mar 2026 - 21:13

score 770 · Answer 4 · 2026-03-27 05:15:48

770

Views

Proof that Good Kernels are Approximations of Identity in $L^p(\mathbb R^d)$

Published on 27 Mar 2026 - 5:15

score 1k · Answer 5 · 2019-04-07 21:27:57

1k

Views

Extreme points of the unit ball in $L_p$

Published on 07 Apr 2019 - 21:27

score 417 · Answer 6 · 2026-03-29 15:32:51

417

Views

How to define the Fourier transform on arbitrary Hilbert spaces?

Published on 29 Mar 2026 - 15:32

score 39 · Answer 7 · 2026-03-25 23:42:41

39

Views

If $(X_i,ξ_i)$ are mutually independent, then $\text E[|d^{-1/2}\sum_{i=1}^dg'(X_i)ξ_i|^{2q}]$ is bounded by a constant only depending on $q$

Published on 25 Mar 2026 - 23:42

score 32 · Answer 8 · 2019-04-08 11:46:10

32

Views

Proof verification: Showing $f_{n} \in \mathcal{L}^{p}([0,1])$

Published on 08 Apr 2019 - 11:46

score 69 · Answer 9 · 2026-03-29 15:38:55

69

Views

Existence of Lebesgue integrable function with extreme growth

Published on 29 Mar 2026 - 15:38

score 18 · Answer 10 · 2019-04-09 18:09:08

18

Views

Finding a function that has a finite limit (or at least existence)

Published on 09 Apr 2019 - 18:09

score 382 · Answer 11 · 2019-04-10 14:27:49

382

Views

if $f\phi \in L^p(\mathbb{R})$ for every $f \in L^p(\mathbb{R})$, then $\phi \in L^{\infty}(\mathbb{R})$.

Published on 10 Apr 2019 - 14:27

score 28 · Answer 12 · 2026-03-29 21:51:31

28

Views

inequality in Sobolev spaces

Published on 29 Mar 2026 - 21:51

score 1.9k · Answer 13 · 2019-04-11 19:20:42

1.9k

Views

Proving that a function is square integrable

Published on 11 Apr 2019 - 19:20

score 147 · Answer 14 · 2026-03-25 06:11:11

147

Views

Question on Douglas, Banach Algebra, Hardy spaces

Published on 25 Mar 2026 - 6:11

score 172 · Answer 15 · 2019-04-14 13:37:48

172

Views

Convergence in the weak-star sense of measures and $ \int_{\Omega} \sqrt{1+u_k^2} \to \int_{\Omega} \sqrt {1+u_k^2}$ gives convergence in $L^1$.

Published on 14 Apr 2019 - 13:37

List Question

Folland Theorem 6.20 (Application Minkowski Inequality Integrals)

Are polynomials dense is L2 of the unit disk?

Is the L2 limit of a polynomial holomorphic?

Proof that Good Kernels are Approximations of Identity in $L^p(\mathbb R^d)$

Extreme points of the unit ball in $L_p$

How to define the Fourier transform on arbitrary Hilbert spaces?

If $(X_i,ξ_i)$ are mutually independent, then $\text E[|d^{-1/2}\sum_{i=1}^dg'(X_i)ξ_i|^{2q}]$ is bounded by a constant only depending on $q$

Proof verification: Showing $f_{n} \in \mathcal{L}^{p}([0,1])$

Existence of Lebesgue integrable function with extreme growth

Finding a function that has a finite limit (or at least existence)

if $f\phi \in L^p(\mathbb{R})$ for every $f \in L^p(\mathbb{R})$, then $\phi \in L^{\infty}(\mathbb{R})$.

inequality in Sobolev spaces

Proving that a function is square integrable

Question on Douglas, Banach Algebra, Hardy spaces

Convergence in the weak-star sense of measures and $ \int_{\Omega} \sqrt{1+u_k^2} \to \int_{\Omega} \sqrt {1+u_k^2}$ gives convergence in $L^1$.

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