List questions from convolution

Published on 03 Oct 2016 - 10:22

107

Views

Is $\frac{\sin(x)}{|x|^{3/2}}$ either $L^1$, $L^2$, neither, or both? (Folland)

Published on 03 Oct 2016 - 18:30

47

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How to calculate limit of $x*f(x)$ for random variable as $x \to \infty$?

Published on 04 Oct 2016 - 18:01

223

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$(f \star f \star f) (x) $ at $x = 0$

Published on 06 Oct 2016 - 2:21

207

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Number of zeros after convolution

Published on 07 Oct 2016 - 23:01

70

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finding convolutions graphically

Published on 09 Oct 2016 - 4:03

57

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How is convolution performed in frequency domain?

Published on 09 Oct 2016 - 4:10

85

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Show that $g$ is a low pass filter

Published on 09 Oct 2016 - 20:43

25

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Writing convolution in other terms

Published on 10 Oct 2016 - 7:36

3.7k

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Proof of Period of Convolution

Published on 31 Mar 2026 - 5:03

144

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Some detail in Fefferman's thesis

Published on 25 Mar 2026 - 1:34

85

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Maximal value of integral over a fixed-length interval of the convolution

Published on 14 Oct 2016 - 14:08

56

Views

Prove $ \frac{d}{dt}(f *g)(t) = \int_0^tg(t-s)f^{'}(s)ds \; \; + f(0)g(t) $

Published on 15 Oct 2016 - 4:02

263

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Convolution of Pareto Random Variables

Published on 15 Oct 2016 - 18:40

3.6k

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Let X and Y be two independent $U[0,1]$ random variables. Find the PDF of Z = (X+Y) mod 1

Published on 15 Oct 2016 - 23:46

List Question

Examples of "convolution weights"

Is $\frac{\sin(x)}{|x|^{3/2}}$ either $L^1$, $L^2$, neither, or both? (Folland)

How to calculate limit of $x*f(x)$ for random variable as $x \to \infty$?

$(f \star f \star f) (x) $ at $x = 0$

Number of zeros after convolution

finding convolutions graphically

How is convolution performed in frequency domain?

Show that $g$ is a low pass filter

Writing convolution in other terms

Proof of Period of Convolution

Some detail in Fefferman's thesis

Maximal value of integral over a fixed-length interval of the convolution

Prove $ \frac{d}{dt}(f *g)(t) = \int_0^tg(t-s)f^{'}(s)ds \; \; + f(0)g(t) $

Convolution of Pareto Random Variables

Let X and Y be two independent $U[0,1]$ random variables. Find the PDF of Z = (X+Y) mod 1

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