Question

Fourier series with filter function $f_n^g(x)=\int_0^{2\pi}f_n(y)G(x,y)dy$

score 78 · Answer 1 · 2018-10-23 18:26:10

78

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Fourier series with filter function $f_n^g(x)=\int_0^{2\pi}f_n(y)G(x,y)dy$

Published on 23 Oct 2018 - 18:26

score 469 · Answer 2 · 2018-10-28 15:26:39

469

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Convolution of a $L^p$ function and a $L^q$ function is bounded

Published on 28 Oct 2018 - 15:26

score 412 · Answer 3 · 2018-10-28 22:01:04

412

Views

Convolution of two measures is absolutely steady

Published on 28 Oct 2018 - 22:01

score 510 · Answer 4 · 2026-03-25 20:53:29

510

Views

Inverse Fourier Transform of the absolute value of H(f) squared

Published on 25 Mar 2026 - 20:53

score 458 · Answer 5 · 2018-10-29 09:31:09

458

Views

How to find the Inverse Fourier Transform of a Product of Two Functions

Published on 29 Oct 2018 - 9:31

score 216 · Answer 6 · 2026-03-25 13:54:48

216

Views

Solving an integral equation (possibly Fredholm, 1st kind) containing quartic exponentials with Fourier Transforms

Published on 25 Mar 2026 - 13:54

score 61 · Answer 7 · 2018-11-03 11:37:11

61

Views

Convolution of two functions. What am I doing wrong?

Published on 03 Nov 2018 - 11:37

score 82 · Answer 8 · 2026-03-26 03:10:34

82

Views

Convolution between two distributions $T, S \in \mathcal{D}'$

Published on 26 Mar 2026 - 3:10

score 142 · Answer 9 · 2026-03-25 12:47:21

142

Views

Convolution in Bialgebras

Published on 25 Mar 2026 - 12:47

score 181 · Answer 10 · 2018-11-09 20:36:22

181

Views

Inequality involving convolutions

Published on 09 Nov 2018 - 20:36

score 47 · Answer 11 · 2018-11-10 08:20:36

47

Views

Difficult integral and joint probability (calculating something like $Pr(X \geq b-a, X \geq Y-a)$) where $X$ and $Y$ are random variables

Published on 10 Nov 2018 - 8:20

score 43 · Answer 12 · 2026-03-26 04:14:44

43

Views

Stochastic Independence of $\tan(U_1)$ and $\tan(U_1+U_2)$ for uniform independent $U_1,U_2$

Published on 26 Mar 2026 - 4:14

score 39 · Answer 13 · 2018-11-13 03:24:56

Is there a name for an integral of the form $\int d \vec{r} \int d \vec{r}\,'\, f(\vec{r})\, K(\vec{r} - \vec{r}\,')\, f(\vec{r}\,')$?

score 441 · Answer 14 · 2018-11-14 03:39:06

441

Views

Using convolution with two independent geometric random variables

Published on 14 Nov 2018 - 3:39

score 66 · Answer 15 · 2018-11-15 02:19:12

66

Views

Help with convolution

Published on 15 Nov 2018 - 2:19

List Question

Fourier series with filter function $f_n^g(x)=\int_0^{2\pi}f_n(y)G(x,y)dy$

Convolution of a $L^p$ function and a $L^q$ function is bounded

Convolution of two measures is absolutely steady

Inverse Fourier Transform of the absolute value of H(f) squared

How to find the Inverse Fourier Transform of a Product of Two Functions

Solving an integral equation (possibly Fredholm, 1st kind) containing quartic exponentials with Fourier Transforms

Convolution of two functions. What am I doing wrong?

Convolution between two distributions $T, S \in \mathcal{D}'$

Convolution in Bialgebras

Inequality involving convolutions

Difficult integral and joint probability (calculating something like $Pr(X \geq b-a, X \geq Y-a)$) where $X$ and $Y$ are random variables

Stochastic Independence of $\tan(U_1)$ and $\tan(U_1+U_2)$ for uniform independent $U_1,U_2$

Is there a name for an integral of the form $\int d \vec{r} \int d \vec{r}\,'\, f(\vec{r})\, K(\vec{r} - \vec{r}\,')\, f(\vec{r}\,')$?

Using convolution with two independent geometric random variables

Help with convolution

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