List questions from fractional-calculus

Published on 19 Sep 2012 - 3:01

777

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Bessel and cosine function identity formula

Published on 23 Sep 2012 - 20:15

1.4k

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Fractional derivatives of delta function $ \delta (x) $

Published on 24 Sep 2012 - 12:53

95

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for what $\nu$ does Riemann-Liouville differintegral of digamma function $\psi(z)$ exist?

Published on 12 Oct 2012 - 7:19

2.9k

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Fractional derivative of a constant (Riemann-Liouville Derivative)

Published on 23 Oct 2012 - 6:14

887

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fractional derivative of a heaviside function

Published on 10 Jan 2013 - 11:52

100

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nonlinear integral equation

Published on 16 Jan 2013 - 14:49

182

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Derivatives and integrals, normal and fractional, and their explanations and relations

Published on 06 Feb 2013 - 21:27

491

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Fixed memory principle in fractional calculus

Published on 12 Feb 2013 - 17:55

4.6k

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Fractional Derivative Implications/Meaning?

Published on 21 Feb 2013 - 23:56

279

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Taylor Expansion of the 1/2th Derivative

Published on 25 Feb 2013 - 18:32

324

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Existence of Riemann-Liouville Integral

Published on 03 Mar 2013 - 19:59

73

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Are fractional derivatives defined analogously for a complex parameter?

Published on 03 Aug 2020 - 17:41

176

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Fractional Laplacian when n < 2s

Published on 04 Aug 2020 - 9:15

1k

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Is there any meaning to this "Super Derivative" operation I invented?

Published on 12 Aug 2020 - 9:05

List Question

half-derivative of $x^2$

Bessel and cosine function identity formula

Fractional derivatives of delta function $ \delta (x) $

for what $\nu$ does Riemann-Liouville differintegral of digamma function $\psi(z)$ exist?

Fractional derivative of a constant (Riemann-Liouville Derivative)

fractional derivative of a heaviside function

nonlinear integral equation

Derivatives and integrals, normal and fractional, and their explanations and relations

Fixed memory principle in fractional calculus

Fractional Derivative Implications/Meaning?

Taylor Expansion of the 1/2th Derivative

Existence of Riemann-Liouville Integral

Are fractional derivatives defined analogously for a complex parameter?

Fractional Laplacian when n < 2s

Is there any meaning to this "Super Derivative" operation I invented?

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