List questions from convolution

Published on 22 Mar 2026 - 11:57

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convolution of two periodic functions

Published on 25 Mar 2026 - 11:09

91

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Number of oscillations of a Gaussian convolution

Published on 25 Mar 2026 - 1:37

89

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Prove that $ \Vert (\sum_{j \in \mathbb{Z}} |\phi_{2^j} * f|^2)^{1/2}\ \Vert_p \le C\Vert f\Vert_p $

Published on 01 Jun 2018 - 15:38

53

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Determining smooth domain for self-convolution of distribution.

Published on 19 Mar 2026 - 20:52

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Laplace convolution with the Bessel function

Published on 24 Mar 2026 - 20:30

249

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How can I prove this property of convolution with a Gaussian?

Published on 04 Jun 2018 - 4:32

42

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Combing $n$ 2-point distributions

Published on 24 Mar 2026 - 20:30

1.2k

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How to calculate the convolution of $\operatorname{sinc}t$ and another function?

Published on 05 Jun 2018 - 12:02

256

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Corollary of Holder inequality

Published on 25 Mar 2026 - 0:01

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Solving the Heat Equation using the Fourier Transform

Published on 24 Mar 2026 - 20:31

60

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Derivative of ratio of convolutions

Published on 07 Jun 2018 - 14:59

18

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$t \mapsto \int_{[0, t]} ((1+y)(1+t-y))^{-p} \in \mathscr{O} (t^{-p})$

Published on 08 Jun 2018 - 8:06

1.1k

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How to calculate the angle between two vectors without using the dot product?

Published on 09 Jun 2018 - 13:10

307

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Calculating a two dimensional circular convolution using a two dimensional linear convolution

Published on 11 Jun 2018 - 12:32

List Question

Derivative of Convolution: A Contradiction

convolution of two periodic functions

Number of oscillations of a Gaussian convolution

Prove that $ \Vert (\sum_{j \in \mathbb{Z}} |\phi_{2^j} * f|^2)^{1/2}\ \Vert_p \le C\Vert f\Vert_p $

Determining smooth domain for self-convolution of distribution.

Laplace convolution with the Bessel function

How can I prove this property of convolution with a Gaussian?

Combing $n$ 2-point distributions

How to calculate the convolution of $\operatorname{sinc}t$ and another function?

Corollary of Holder inequality

Solving the Heat Equation using the Fourier Transform

Derivative of ratio of convolutions

$t \mapsto \int_{[0, t]} ((1+y)(1+t-y))^{-p} \in \mathscr{O} (t^{-p})$

How to calculate the angle between two vectors without using the dot product?

Calculating a two dimensional circular convolution using a two dimensional linear convolution

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