Question

Change of variables and the expected value

score 64 · Answer 1 · 2024-01-17 19:17:20

64

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Change of variables and the expected value

Published on 17 Jan 2024 - 19:17

score 54 · Answer 2 · 2024-01-19 15:11:44

54

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How to deduce the new distance function of a manifold after a transformation of coordinates?

Published on 19 Jan 2024 - 15:11

score 31 · Answer 3 · 2024-01-19 17:31:28

31

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Basic linear partial differential equations

Published on 19 Jan 2024 - 17:31

score 23 · Answer 4 · 2024-02-02 17:54:59

23

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Is the solution of a quasilinear pde unique if you solve it by transforming it into an ode?

Published on 02 Feb 2024 - 17:54

score 29 · Answer 5 · 2024-02-05 09:28:25

29

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Understanding Probability Formulation in paper: Need Help with Original Formulation Before Change-of-Variable Technique

Published on 05 Feb 2024 - 9:28

score 57 · Answer 6 · 2024-02-05 17:32:09

57

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Rotating the axes and changing variables

Published on 05 Feb 2024 - 17:32

score 43 · Answer 7 · 2024-02-08 03:35:36

This corollary tells us that any theorem we prove about extended integrals has implications for ordinary integrals. (Munkres Analysis on Manifolds)

score 32 · Answer 8 · 2024-02-17 04:40:40

32

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The last part of Step 5 in the proof of change of variables theorem (Lemma 19.1) in "Analysis on Manifolds" by James R. Munkres.

Published on 17 Feb 2024 - 4:40

score 40 · Answer 9 · 2024-02-18 18:36:14

40

Views

Linear transformation of multivariate normal

Published on 18 Feb 2024 - 18:36

score 35 · Answer 10 · 2024-02-24 12:05:52

35

Views

Suppose X,Y are iid normal distribution with $\mu = 0$, what is the distribution of ratio of absolute value of X to Y?

Published on 24 Feb 2024 - 12:05

score 74 · Answer 11 · 2026-03-27 10:46:22

$\int_{\mathbb{R}^2} e^{-(x^2+y^2)}=[\int_{\mathbb{R}} e^{-x^2}]^2,$ provided the first of these integrals exists. Munkres Analysis on Manifolds

score 47 · Answer 12 · 2024-03-09 21:15:50

47

Views

Textbook says to integrate a fraction using 'Taylor's formula'?

Published on 09 Mar 2024 - 21:15

score 50 · Answer 13 · 2026-03-26 20:16:42

50

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If $f_n(x) \to f(x)$ in the Schwartz space, $f_n(Ax) \to f(Ax)$ for any invertible matrix $A$?

Published on 26 Mar 2026 - 20:16

score 29 · Answer 14 · 2024-03-16 13:33:44

29

Views

finding a bijection with conditions

Published on 16 Mar 2024 - 13:33

score 88 · Answer 15 · 2024-03-19 11:13:14

88

Views

Transformation of a random variable vs. joint transformation of several random variables

Published on 19 Mar 2024 - 11:13

List Question

Change of variables and the expected value

How to deduce the new distance function of a manifold after a transformation of coordinates?

Basic linear partial differential equations

Is the solution of a quasilinear pde unique if you solve it by transforming it into an ode?

Understanding Probability Formulation in paper: Need Help with Original Formulation Before Change-of-Variable Technique

Rotating the axes and changing variables

This corollary tells us that any theorem we prove about extended integrals has implications for ordinary integrals. (Munkres Analysis on Manifolds)

The last part of Step 5 in the proof of change of variables theorem (Lemma 19.1) in "Analysis on Manifolds" by James R. Munkres.

Linear transformation of multivariate normal

Suppose X,Y are iid normal distribution with $\mu = 0$, what is the distribution of ratio of absolute value of X to Y?

$\int_{\mathbb{R}^2} e^{-(x^2+y^2)}=[\int_{\mathbb{R}} e^{-x^2}]^2,$ provided the first of these integrals exists. Munkres Analysis on Manifolds

Textbook says to integrate a fraction using 'Taylor's formula'?

If $f_n(x) \to f(x)$ in the Schwartz space, $f_n(Ax) \to f(Ax)$ for any invertible matrix $A$?

finding a bijection with conditions

Transformation of a random variable vs. joint transformation of several random variables

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