List questions from pushforward

Published on 28 Dec 2021 - 3:14

125

Views

Is this a sufficiently rigorous proof of the multivariable integral substitution rule?

Published on 01 Jan 2022 - 13:56

332

Views

Kullback-Leibler divergence for push forward measures

Published on 24 Feb 2026 - 11:34

157

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Pushforward of a measure under a given flow

Published on 24 Feb 2026 - 15:26

47

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Differential of the map $(f_1, f_2) : M \to N_1 \times N_2$.

Published on 12 Feb 2022 - 22:23

33

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Does there exist $F:[0, 1]^m\to [0, 1]^n$ which pushes forward Lebesgue measure to absolutely continuous measure?

Published on 20 Feb 2022 - 0:36

54

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Domain and codomain of pushforward and pullback

Published on 24 Feb 2026 - 7:36

95

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Clarification about Lie derivative

Published on 07 Mar 2022 - 16:30

617

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Compute the density function of a pushforward measure

Published on 05 Apr 2022 - 16:56

141

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Is there always a mapping between probability measures on the $n$-sphere?

Published on 24 Apr 2022 - 3:29

45

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Exactness of sequence induced by $\operatorname{Hom}(G,\cdot)$.

Published on 04 May 2022 - 13:13

150

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Every left invariant vector field on a Lie group is smooth. Spivak.

Published on 05 May 2022 - 21:03

63

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The push forward $\gamma_{*}(\partial t)$ of $\partial t \in T_{t_0}\mathbb{R}$ is the tangent vector $\gamma'(t_0)$

Published on 08 May 2022 - 20:57

502

Views

Push-forward of a smooth function

Published on 18 May 2022 - 23:32

165

Views

Pullback of a density by the exponential map

Published on 24 Feb 2026 - 9:18

List Question

A question about pushforward measures and continuous Borel isomorphisms

Is this a sufficiently rigorous proof of the multivariable integral substitution rule?

Kullback-Leibler divergence for push forward measures

Pushforward of a measure under a given flow

Differential of the map $(f_1, f_2) : M \to N_1 \times N_2$.

Does there exist $F:[0, 1]^m\to [0, 1]^n$ which pushes forward Lebesgue measure to absolutely continuous measure?

Domain and codomain of pushforward and pullback

Clarification about Lie derivative

Compute the density function of a pushforward measure

Is there always a mapping between probability measures on the $n$-sphere?

Exactness of sequence induced by $\operatorname{Hom}(G,\cdot)$.

Every left invariant vector field on a Lie group is smooth. Spivak.

The push forward $\gamma_{*}(\partial t)$ of $\partial t \in T_{t_0}\mathbb{R}$ is the tangent vector $\gamma'(t_0)$

Push-forward of a smooth function

Pullback of a density by the exponential map

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