List questions from change-of-variable

Published on 07 Feb 2019 - 11:50

323

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Change of variables for an integral

Published on 08 Feb 2019 - 1:18

131

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Change variable in the integral with nonnegative measure

Published on 10 Feb 2019 - 5:32

2.7k

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Change of variables: Apply $\tanh$ to the Gaussian samples

Published on 11 Feb 2019 - 1:56

38

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In search of a trick for a multiple integral with difficult integration limits

Published on 11 Feb 2019 - 13:52

793

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Spivak, Calculus on Manifolds 3-40

Published on 12 Feb 2019 - 23:21

76

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$2\int_{0}^{\sqrt{t}}\frac{1}{\sqrt{8\pi}}e^{-\frac{x^2}{8}}dx=\int_{0}^{t}\frac{1}{\sqrt{8\pi}}e^{-\frac{y}{8}}\sqrt{y}dy$?

Published on 15 Feb 2019 - 7:22

174

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Integral of $x^n y^m$ on the unit disc

Published on 16 Feb 2019 - 9:22

79

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How the line element change in a complex change of variables?

Published on 25 Mar 2026 - 5:56

357

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Use the change of variables to determine the density for a uniform distribution on $[a,b]$

Published on 18 Feb 2019 - 4:04

650

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Using Hamilton's principle to derive Newton's equations of motion in parabolic coordinates

Published on 23 Feb 2026 - 4:56

138

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Undo this transformation

Published on 23 Feb 2019 - 17:55

102

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Analytic posterior likelihood of bayesian logistic regression with uniform prior

Published on 23 Feb 2019 - 19:32

170

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About Theorem 6.19 on pp.132-133 in "Principles of Mathematical Analysis" by Walter Rudin

Published on 25 Feb 2019 - 13:00

44

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>Calculate the volume of the $n$-dimensional ball using change of variables.

Published on 28 Feb 2019 - 0:58

List Question

Rudin's proof of change of variables.

Change of variables for an integral

Change variable in the integral with nonnegative measure

Change of variables: Apply $\tanh$ to the Gaussian samples

In search of a trick for a multiple integral with difficult integration limits

Spivak, Calculus on Manifolds 3-40

$2\int_{0}^{\sqrt{t}}\frac{1}{\sqrt{8\pi}}e^{-\frac{x^2}{8}}dx=\int_{0}^{t}\frac{1}{\sqrt{8\pi}}e^{-\frac{y}{8}}\sqrt{y}dy$?

Integral of $x^n y^m$ on the unit disc

How the line element change in a complex change of variables?

Use the change of variables to determine the density for a uniform distribution on $[a,b]$

Using Hamilton's principle to derive Newton's equations of motion in parabolic coordinates

Undo this transformation

Analytic posterior likelihood of bayesian logistic regression with uniform prior

About Theorem 6.19 on pp.132-133 in "Principles of Mathematical Analysis" by Walter Rudin

>Calculate the volume of the $n$-dimensional ball using change of variables.

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