List questions from fractional-calculus

Published on 23 Dec 2016 - 3:53

212

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Solving fractional differential equation

Published on 29 Dec 2016 - 0:32

108

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Differential Operator McLaurin Series

Published on 06 Jan 2017 - 14:06

344

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Is there a 'Taylor integral' (analogue of Taylor series) in fractional calculus?

Published on 09 Jan 2017 - 11:41

399

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If $-A$ is the Laplacian with Dirichlet boundary conditions on a bounded open subset of $\mathbb R^d$, then $\mathcal D(A^{1/2})=H_0^1(\Lambda)$

Published on 09 Jan 2017 - 20:35

270

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Relations between Fractional Sobolev spaces $H^s$ and $H^1$

Published on 16 Jan 2017 - 21:27

287

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Fractional derivative for unequal time steps

Published on 25 Mar 2026 - 4:37

284

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Is there a flaw in the theory of fractional calculus?

Published on 25 Feb 2017 - 6:16

218

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I've found the fractional-ordered derivative operator

Published on 28 Feb 2017 - 5:00

110

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Continuity aspects of fractional derivatives

Published on 06 Mar 2017 - 13:21

330

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Fractional integrals problem: $g(x)_{|_{[0,t]}}=\frac{(-1)^{\alpha-1}}{\Gamma(1-\alpha)}\int_x^t(y-x)^{-\alpha}h(y)\,dy$

Published on 15 Mar 2017 - 21:34

33

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Linear fractional homogeneous differential equactions

Published on 21 Mar 2017 - 19:46

37

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Explanation about the transformation

Published on 23 Mar 2017 - 13:31

85

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By using the Beta-Gamma functions relation and the semigroup property of the volterra fractional integral operator

Published on 23 Mar 2017 - 19:54

27

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Fractional differentiation. Questions about degrees of freedom and regularity of involved functions.

Published on 29 Mar 2017 - 15:32

List Question

Sobolev inequality for fractional derivative

Solving fractional differential equation

Differential Operator McLaurin Series

Is there a 'Taylor integral' (analogue of Taylor series) in fractional calculus?

If $-A$ is the Laplacian with Dirichlet boundary conditions on a bounded open subset of $\mathbb R^d$, then $\mathcal D(A^{1/2})=H_0^1(\Lambda)$

Relations between Fractional Sobolev spaces $H^s$ and $H^1$

Fractional derivative for unequal time steps

Is there a flaw in the theory of fractional calculus?

I've found the fractional-ordered derivative operator

Continuity aspects of fractional derivatives

Fractional integrals problem: $g(x)_{|_{[0,t]}}=\frac{(-1)^{\alpha-1}}{\Gamma(1-\alpha)}\int_x^t(y-x)^{-\alpha}h(y)\,dy$

Linear fractional homogeneous differential equactions

Explanation about the transformation

By using the Beta-Gamma functions relation and the semigroup property of the volterra fractional integral operator

Fractional differentiation. Questions about degrees of freedom and regularity of involved functions.

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