List questions from fractional-calculus

Published on 25 Mar 2026 - 11:09

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Fractional Fourier Transform by Fractional Integral

Published on 03 Nov 2023 - 18:29

47

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Discrete Caputo fractional derivation

Published on 03 Nov 2023 - 21:35

48

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A possible upper bound for a function that satisfies a singular integral inequality

Published on 23 Feb 2026 - 6:54

27

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Substitutions for integrals involving branch cuts

Published on 11 Nov 2023 - 8:27

59

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Solving Differential Equations using Fractional Calculus

Published on 15 Nov 2023 - 19:15

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Is $H^s(\mathbb R^n)$ continuously embedded in $L^2(\mathbb R^n)$ when $2s>n$?

Published on 28 Nov 2023 - 13:35

97

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The space $H^s(\mathbb R)$ and the embedding in $L^p_{loc}(\mathbb R)$: for which $p$?

Published on 02 Dec 2023 - 9:00

97

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Pre-compactness of $H^s(\mathbb R)$ when $s\in (\frac12, 1)$

Published on 05 Dec 2023 - 11:45

22

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How to obtain the standard Laplacian as a particular case of the Fractional Laplacian?

Published on 05 Dec 2023 - 21:25

39

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Fractional derivative according to Fourier

Published on 18 Dec 2023 - 15:49

31

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Reference request: fractional heat equation $\partial_t u=(-\Delta)^s u$ with $s>1$

Published on 22 Dec 2023 - 9:20

47

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Conditions on taking supremum over $t$ for $|f(t)|$?

Published on 29 Dec 2023 - 17:15

32

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Any good book recommendations on discrete fractional calculus?

Published on 31 Dec 2023 - 9:23

28

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Matrix-order derivatives (differentiating a function a matrix number of times)

Published on 12 Jan 2024 - 12:58

List Question

Half Derivatives in Maxima

Fractional Fourier Transform by Fractional Integral

Discrete Caputo fractional derivation

A possible upper bound for a function that satisfies a singular integral inequality

Substitutions for integrals involving branch cuts

Solving Differential Equations using Fractional Calculus

Is $H^s(\mathbb R^n)$ continuously embedded in $L^2(\mathbb R^n)$ when $2s>n$?

The space $H^s(\mathbb R)$ and the embedding in $L^p_{loc}(\mathbb R)$: for which $p$?

Pre-compactness of $H^s(\mathbb R)$ when $s\in (\frac12, 1)$

How to obtain the standard Laplacian as a particular case of the Fractional Laplacian?

Fractional derivative according to Fourier

Reference request: fractional heat equation $\partial_t u=(-\Delta)^s u$ with $s>1$

Conditions on taking supremum over $t$ for $|f(t)|$?

Any good book recommendations on discrete fractional calculus?

Matrix-order derivatives (differentiating a function a matrix number of times)

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