List questions from leibniz-integral-rule

244

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How to solve $\delta''(\vec{k},\tau)+\mathcal{H}(\tau)\delta'(\vec{k},\tau)-\dfrac{3}{2}\Omega_m(\tau)\mathcal{H}^2(\tau)\delta(\vec{k},\tau)=0$

Published on 31 Oct 2023 - 13:25

32

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Help with Variational Calculus & Leibnitz Rule

Published on 23 Feb 2026 - 17:22

39

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How to Calculate the Partial Derivative F_u(1,v) of the Integral Function F(u,v)

Published on 14 Dec 2023 - 10:45

97

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Two-dimensional generalization of Leibniz's integral rule

Published on 17 Dec 2023 - 13:38

369

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Evaluating $\int_1^{\sqrt2} \frac{\tanh^{-1}(\sqrt{2-x^2})}{1+x} dx$

Published on 24 Dec 2023 - 8:55

89

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partial derivatives and integrals

Published on 26 Dec 2023 - 21:14

39

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Variable limits (function of x) in a definite integral

Published on 07 Jan 2024 - 18:49

63

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A peculiar integral using Leibnitz rule of integration?

Published on 11 Jan 2024 - 15:31

111

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Reasonable and Logical Integration

Published on 16 Jan 2024 - 19:37

60

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Leibniz integral rule help

Published on 15 Mar 2024 - 18:54

40

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Trying to solve $I=\int_c^\infty {\sin \big(x+{k \over x} \big) \over x}dx$

Published on 23 Mar 2024 - 17:28

304

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Lipschitz continuity and Leibniz rule

Published on 17 Jan 2015 - 6:28

5.4k

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Leibniz rule for improper integral

Published on 15 Mar 2015 - 22:50

84

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Closed form for $\int_0^\infty \frac{\sin (x^2+ax)}{x}\, {\rm d}x$

Published on 14 Aug 2015 - 13:41

222

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Integral $\int_0^{\infty} \frac{\sin^2(x)}{x^2(x^2+1)} dx$ using Feynman method.

Published on 29 Oct 2015 - 11:00

List Question

How to solve $\delta''(\vec{k},\tau)+\mathcal{H}(\tau)\delta'(\vec{k},\tau)-\dfrac{3}{2}\Omega_m(\tau)\mathcal{H}^2(\tau)\delta(\vec{k},\tau)=0$

Help with Variational Calculus & Leibnitz Rule

How to Calculate the Partial Derivative F_u(1,v) of the Integral Function F(u,v)

Two-dimensional generalization of Leibniz's integral rule

Evaluating $\int_1^{\sqrt2} \frac{\tanh^{-1}(\sqrt{2-x^2})}{1+x} dx$

partial derivatives and integrals

Variable limits (function of x) in a definite integral

A peculiar integral using Leibnitz rule of integration?

Reasonable and Logical Integration

Leibniz integral rule help

Trying to solve $I=\int_c^\infty {\sin \big(x+{k \over x} \big) \over x}dx$

Lipschitz continuity and Leibniz rule

Leibniz rule for improper integral

Closed form for $\int_0^\infty \frac{\sin (x^2+ax)}{x}\, {\rm d}x$

Integral $\int_0^{\infty} \frac{\sin^2(x)}{x^2(x^2+1)} dx$ using Feynman method.

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