List questions from multiple-integral

Published on 21 Mar 2026 - 23:53

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Prove $ \int_{\mathbb{R}^d} \frac{|e^{i\langle \xi, y \rangle} + e^{- i\langle \xi, y \rangle} - 2|^2 }{|y|^{d+2}}dy = c_d |\xi|^2 $

Published on 08 Oct 2020 - 23:09

51

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Application of Double Integrals

Published on 09 Oct 2020 - 15:18

26

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Double Integration Solution Verification

Published on 10 Oct 2020 - 7:11

47

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Beginner's problem: Multivariable indefinite integral with two contradicting solutions

Published on 12 Oct 2020 - 15:25

414

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How to interpret this question? Triple integral over region.

Published on 12 Oct 2020 - 15:40

180

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Double Integral with absolute value.

Published on 12 Oct 2020 - 19:58

48

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Integral over volume between two ellipsoids

Published on 25 Mar 2026 - 20:33

161

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Closed form $\int_{0}^{\frac{\pi}{2}}\int_{0}^{\frac{\pi}{2}}\int_{0}^{\frac{\pi}{2}}\sin(xyz)\,dx\,dy\,dz$

Published on 13 Oct 2020 - 2:10

37

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Triple integral, how to bound the region

Published on 13 Oct 2020 - 2:58

50

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Double integral where inner integrand is with respect to $y$ first

Published on 13 Oct 2020 - 3:14

124

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How to calculate double integral that involve the max function?

Published on 26 Mar 2026 - 3:18

405

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Triple integration with $x^2+y^2-z^2$

Published on 15 Oct 2020 - 10:35

40

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Compute the integral $\int_0^\pi \frac{\ln(1+\cos(t))}{\cos(t)}dt$ using a double integral.

Published on 15 Oct 2020 - 21:08

160

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Double integrals using polar coordinates help

Published on 16 Oct 2020 - 7:47

List Question

Fubini Theorem and non continuous functions

Prove $ \int_{\mathbb{R}^d} \frac{|e^{i\langle \xi, y \rangle} + e^{- i\langle \xi, y \rangle} - 2|^2 }{|y|^{d+2}}dy = c_d |\xi|^2 $

Application of Double Integrals

Double Integration Solution Verification

Beginner's problem: Multivariable indefinite integral with two contradicting solutions

How to interpret this question? Triple integral over region.

Double Integral with absolute value.

Integral over volume between two ellipsoids

Closed form $\int_{0}^{\frac{\pi}{2}}\int_{0}^{\frac{\pi}{2}}\int_{0}^{\frac{\pi}{2}}\sin(xyz)\,dx\,dy\,dz$

Triple integral, how to bound the region

Double integral where inner integrand is with respect to $y$ first

How to calculate double integral that involve the max function?

Triple integration with $x^2+y^2-z^2$

Compute the integral $\int_0^\pi \frac{\ln(1+\cos(t))}{\cos(t)}dt$ using a double integral.

Double integrals using polar coordinates help

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