List questions from distribution-theory

Published on 10 Feb 2014 - 22:06

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distribution solution to xT = 0 in Schwartz space

Published on 16 Feb 2014 - 14:15

1.1k

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Prove that the weak$^*$ topology on the space of tempered distributions is not 1st countable

Published on 31 Mar 2026 - 22:51

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Derivatives of $|x|$

Published on 02 Apr 2026 - 20:32

49

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Can we conclude that a distribution is a $L^2$ function by testing with $L^2$?

Published on 18 Feb 2014 - 20:48

69

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Support of the limit of a convergent sequence of distributions

Published on 19 Feb 2014 - 1:34

519

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Problem on the integral representation of a tempered distribution

Published on 27 Mar 2026 - 3:59

66

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How to compute the limit of a distribution

Published on 26 Feb 2014 - 14:45

394

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Why the tempered distribution is zero?

Published on 27 Mar 2026 - 3:56

1.9k

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Two possible definitions of "vector-valued distribution"

Published on 03 Mar 2014 - 18:56

127

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Weak Laplacian of $\|x\|^\alpha$

Published on 28 Mar 2026 - 8:10

518

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How to build a compact support for a function

Published on 04 Mar 2014 - 22:39

133

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Is $L^2(0,T;H^{-1}(\Omega)) \subset \mathcal{D}^*((0,T)\times \Omega)$?

Published on 05 Mar 2014 - 18:13

261

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Exponential of the derivative operator on the Schwartz space?

Published on 27 Mar 2026 - 8:55

360

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What would be to show $(1+|\xi|^2)^{s/2}\hat{u}\in \mathcal{S}^{'}(\mathbb R^n)$ is a function?

Published on 06 Mar 2014 - 21:05

List Question

Approximate dirac delta and integration error

distribution solution to xT = 0 in Schwartz space

Prove that the weak$^*$ topology on the space of tempered distributions is not 1st countable

Derivatives of $|x|$

Can we conclude that a distribution is a $L^2$ function by testing with $L^2$?

Support of the limit of a convergent sequence of distributions

Problem on the integral representation of a tempered distribution

How to compute the limit of a distribution

Why the tempered distribution is zero?

Two possible definitions of "vector-valued distribution"

Weak Laplacian of $\|x\|^\alpha$

How to build a compact support for a function

Is $L^2(0,T;H^{-1}(\Omega)) \subset \mathcal{D}^*((0,T)\times \Omega)$?

Exponential of the derivative operator on the Schwartz space?

What would be to show $(1+|\xi|^2)^{s/2}\hat{u}\in \mathcal{S}^{'}(\mathbb R^n)$ is a function?

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