List questions from distribution-theory

Published on 10 Apr 2026 - 19:02

89

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Is $U$ (defined below) a distribution?

Published on 10 Apr 2026 - 21:49

62

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Find $\int_{-1}^{1}f(x) \delta(x)dx $ and $\int_{1}^{\infty}f(x)\delta (x)dx$, where $\delta$ is the Dirac delta

Published on 03 Apr 2026 - 23:25

34

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Identification of $\mathcal E’(U)$.

Published on 11 Apr 2026 - 4:14

422

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Distributional Fourier transform of $\arctan$

Published on 29 Sep 2020 - 6:29

413

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How to use Dirac function to represent constraint in an integral?

Published on 09 Apr 2026 - 15:52

356

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Order of a distribution

Published on 10 Apr 2026 - 13:16

1k

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Laplace transform for distributions

Published on 30 Sep 2020 - 19:38

41

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Proof of a concept over Distributions

Published on 10 Apr 2026 - 14:34

103

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Proving Delta Sifting Distributionally

Published on 04 Apr 2026 - 0:55

35

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Delta Distributions

Published on 04 Apr 2026 - 1:05

71

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Distrubtional limit of $f_i(x)=i\sin(i|x|)$ as $i\to\infty$

Published on 03 Oct 2020 - 9:20

360

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Delta function in curved space

Published on 11 Apr 2026 - 6:05

115

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An integral involving two Dirac deltas function

Published on 09 Apr 2026 - 8:34

38

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Why $\lVert \phi \rVert_{k,m}=max\{\lvert D^{\alpha}\phi (x)\rvert : \lvert \alpha \rvert\le k , x \in K_{m+1}\setminus K_m\}$ just a semi-norm?

Published on 08 Oct 2020 - 11:10

List Question

Distribution with following restriction to $\mathcal{R}_{+}$?

Is $U$ (defined below) a distribution?

Find $\int_{-1}^{1}f(x) \delta(x)dx $ and $\int_{1}^{\infty}f(x)\delta (x)dx$, where $\delta$ is the Dirac delta

Identification of $\mathcal E’(U)$.

Distributional Fourier transform of $\arctan$

How to use Dirac function to represent constraint in an integral?

Order of a distribution

Laplace transform for distributions

Proof of a concept over Distributions

Proving Delta Sifting Distributionally

Delta Distributions

Distrubtional limit of $f_i(x)=i\sin(i|x|)$ as $i\to\infty$

Delta function in curved space

An integral involving two Dirac deltas function

Why $\lVert \phi \rVert_{k,m}=max\{\lvert D^{\alpha}\phi (x)\rvert : \lvert \alpha \rvert\le k , x \in K_{m+1}\setminus K_m\}$ just a semi-norm?

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