List questions from distribution-theory

Published on 08 Nov 2013 - 16:55

474

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A distribution that is not a Radon measure

Published on 09 Nov 2013 - 13:46

302

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Fourier analysis on bounded domain?

Published on 09 Nov 2013 - 23:20

1.3k

Views

Distributional derivative of a characteristic function

Published on 10 Nov 2013 - 14:22

116

Views

Does $H_0^1(\Omega)$ embed into $H_0^1(R^d)$?

Published on 10 Nov 2013 - 22:46

114

Views

Neumann boundary condition for smooth function defined on the interior

Published on 12 Nov 2013 - 0:20

800

Views

Primitive of a distribution

Published on 12 Nov 2013 - 7:00

400

Views

What is $\Delta\frac{1}{|\mathbf{x}|^2}$, as a distribution?

Published on 13 Nov 2013 - 22:38

1.1k

Views

How to treat $\int_{0}^{\infty} \sin(kx)dx =\frac {1}{k}$ as a distribution?

Published on 14 Nov 2013 - 3:20

848

Views

Convolution of distributions is not associative

Published on 05 Apr 2026 - 12:07

209

Views

Tempered fundamental solutions

Published on 31 Mar 2026 - 19:08

778

Views

Convolution of functions and measures

Published on 05 Apr 2026 - 16:04

610

Views

What is the closure of $ C^\infty_c(\mathbb{R}^n\setminus\{0\})$ in Sobolev $ W^{1,p} $ norm?

Published on 21 Nov 2013 - 12:24

1.3k

Views

Fundamental solution of wave equation in 3D

Published on 24 Nov 2013 - 6:17

133

Views

A distribution $u=\frac{1}{x}$

Published on 30 Nov 2013 - 17:44

List Question

Convergence of a integral - heat Kernel and dirac delta function

A distribution that is not a Radon measure

Fourier analysis on bounded domain?

Distributional derivative of a characteristic function

Does $H_0^1(\Omega)$ embed into $H_0^1(R^d)$?

Neumann boundary condition for smooth function defined on the interior

Primitive of a distribution

What is $\Delta\frac{1}{|\mathbf{x}|^2}$, as a distribution?

How to treat $\int_{0}^{\infty} \sin(kx)dx =\frac {1}{k}$ as a distribution?

Convolution of distributions is not associative

Tempered fundamental solutions

Convolution of functions and measures

What is the closure of $ C^\infty_c(\mathbb{R}^n\setminus\{0\})$ in Sobolev $ W^{1,p} $ norm?

Fundamental solution of wave equation in 3D

A distribution $u=\frac{1}{x}$

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