Question

Equivalent characterization of zero-sum test function

score 44 · Answer 1 · 2019-02-03 21:25:19

44

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Equivalent characterization of zero-sum test function

Published on 03 Feb 2019 - 21:25

score 76 · Answer 2 · 2019-02-04 04:26:18

76

Views

If $\int_{\mathbb{R}}f_1(x)g(x) dx=\int_{\mathbb{R}}f_2(x)g(x) dx, \forall g \in \mathcal{C}^{\infty}_{c}(\mathbb{R}),$ then $f_1=f_2$ as functions

Published on 04 Feb 2019 - 4:26

score 592 · Answer 3 · 2026-03-25 14:19:49

592

Views

Distributional derivative of absolutely continuous function

Published on 25 Mar 2026 - 14:19

score 451 · Answer 4 · 2019-02-06 22:01:46

451

Views

Density of $C_c^\infty([0,1])$ in $H_0^1(0,1)$

Published on 06 Feb 2019 - 22:01

score 561 · Answer 5 · 2019-02-07 08:50:19

561

Views

About convolution of a distribution with test function

Published on 07 Feb 2019 - 8:50

score 38 · Answer 6 · 2019-02-08 02:32:50

38

Views

calculate log-normal parameters using the mean and var of the given distribution and obtain the mean and var from the generated random variable

Published on 08 Feb 2019 - 2:32

score 50 · Answer 7 · 2019-02-08 08:39:58

50

Views

Is my reasoning about existence of a distributional solution correct?

Published on 08 Feb 2019 - 8:39

score 54 · Answer 8 · 2019-02-08 22:18:08

54

Views

Convergence in $\mathcal{D}^\prime(\mathbb{R})$

Published on 08 Feb 2019 - 22:18

score 292 · Answer 9 · 2026-02-23 06:17:38

292

Views

What does the symbol ∟ mean?

Published on 23 Feb 2026 - 6:17

score 842 · Answer 10 · 2026-03-23 10:56:35

842

Views

Fourier transform of $e^{-i\lambda\sqrt{1+x^2}}$ - asymptotics for $\lambda$?

Published on 23 Mar 2026 - 10:56

score 27 · Answer 11 · 2019-02-09 17:06:48

27

Views

Solve $(1-x^2)^2 u'-2xu=(1-x^2)^2$ in $\mathcal{D}'(I)$

Published on 09 Feb 2019 - 17:06

score 102 · Answer 12 · 2019-02-10 22:12:10

102

Views

Find the support of $T(\phi) = \sum_{j = 1}^{+\infty} \frac{1}{j}(\phi(\frac{1}{j}) - \phi(0))$

Published on 10 Feb 2019 - 22:12

score 61 · Answer 13 · 2019-02-12 15:01:17

61

Views

Probability for cumulative density function

Published on 12 Feb 2019 - 15:01

score 62 · Answer 14 · 2019-02-13 15:48:32

62

Views

What is $F_\mu(\mu)$?

Published on 13 Feb 2019 - 15:48

score 415 · Answer 15 · 2019-02-13 21:12:48

415

Views

Are all the radial, positive homogeneous of degree $a\in(-N,0)$ tempered distributions of $\mathbb{R}^N$ proportional to $x\mapsto |x|^a$?

Published on 13 Feb 2019 - 21:12

List Question

Equivalent characterization of zero-sum test function

If $\int_{\mathbb{R}}f_1(x)g(x) dx=\int_{\mathbb{R}}f_2(x)g(x) dx, \forall g \in \mathcal{C}^{\infty}_{c}(\mathbb{R}),$ then $f_1=f_2$ as functions

Distributional derivative of absolutely continuous function

Density of $C_c^\infty([0,1])$ in $H_0^1(0,1)$

About convolution of a distribution with test function

calculate log-normal parameters using the mean and var of the given distribution and obtain the mean and var from the generated random variable

Is my reasoning about existence of a distributional solution correct?

Convergence in $\mathcal{D}^\prime(\mathbb{R})$

What does the symbol ∟ mean?

Fourier transform of $e^{-i\lambda\sqrt{1+x^2}}$ - asymptotics for $\lambda$?

Solve $(1-x^2)^2 u'-2xu=(1-x^2)^2$ in $\mathcal{D}'(I)$

Find the support of $T(\phi) = \sum_{j = 1}^{+\infty} \frac{1}{j}(\phi(\frac{1}{j}) - \phi(0))$

Probability for cumulative density function

What is $F_\mu(\mu)$?

Are all the radial, positive homogeneous of degree $a\in(-N,0)$ tempered distributions of $\mathbb{R}^N$ proportional to $x\mapsto |x|^a$?

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