Question

How does the pushforward of the inverse metric relate to the inverse of the pullback metric for an embedding?

score 291 · Answer 1 · 2022-08-21 09:37:04

291

Views

How does the pushforward of the inverse metric relate to the inverse of the pullback metric for an embedding?

Published on 21 Aug 2022 - 9:37

score 35 · Answer 2 · 2022-08-31 11:37:01

35

Views

Why is it enough to look at pullbacks to a closed disk to see if something is a universal quasifibration?

Published on 31 Aug 2022 - 11:37

score 42 · Answer 3 · 2022-09-07 12:02:53

42

Views

Pulling-Back a Current by a Holomorphic Proper Non-Submersion Function Between Two Compact Complex Surfaces

Published on 07 Sep 2022 - 12:02

score 150 · Answer 4 · 2022-09-21 09:33:33

150

Views

Express the Induced Curvature Forms on the Pullback Bundle through the connection forms

Published on 21 Sep 2022 - 9:33

score 109 · Answer 5 · 2022-09-25 17:22:05

109

Views

Given a pair $(\zeta^2,v)$ find a pair $(\zeta^3,w)$ where there's an embedding $e:\zeta^2 \hookrightarrow \zeta^3$ s.t. $v=e^*w$

Published on 25 Sep 2022 - 17:22

score 78 · Answer 6 · 2022-10-18 10:40:03

78

Views

"Ultimate" naturality of the pullback in differential geometry

Published on 18 Oct 2022 - 10:40

score 61 · Answer 7 · 2022-10-19 13:22:52

61

Views

Showing that a specific set is really a limit. (Tom Leinster "Basic Category Theory" Ex. 5.1.37)

Published on 19 Oct 2022 - 13:22

score 200 · Answer 8 · 2022-10-20 11:37:34

200

Views

Pullback of projection

Published on 20 Oct 2022 - 11:37

score 100 · Answer 9 · 2022-11-08 21:34:31

100

Views

Pullback to spherical coordinates and intuition on pullbacks in general

Published on 08 Nov 2022 - 21:34

score 50 · Answer 10 · 2022-11-09 08:45:18

50

Views

Pullback notation in Arapura's book "Algebraic Geometry over the Complex Numbers"

Published on 09 Nov 2022 - 8:45

score 237 · Answer 11 · 2022-11-12 16:04:11

237

Views

Constructing finite limit from terminal object and pullbacks

Published on 12 Nov 2022 - 16:04

score 81 · Answer 12 · 2022-12-05 05:19:26

81

Views

Pullback of an epimorphism in the category of Hausdorff spaces

Published on 05 Dec 2022 - 5:19

score 54 · Answer 13 · 2022-12-05 10:32:53

54

Views

Prove a square is a pullback

Published on 05 Dec 2022 - 10:32

score 193 · Answer 14 · 2022-12-16 12:57:33

193

Views

Relation between the $t$-derivative of the pullback of a form $\omega$ by the flow $f_t$ and the Lie derivative of $\omega$ along the generator

Published on 16 Dec 2022 - 12:57

score 49 · Answer 15 · 2022-12-19 11:28:42

49

Views

Compute $\int_^{ }dx_1\wedge dy_1 + dy_1\wedge dx_2 +dx_2 \wedge dy_2 \,\mathrm .$

Published on 19 Dec 2022 - 11:28

List Question

How does the pushforward of the inverse metric relate to the inverse of the pullback metric for an embedding?

Why is it enough to look at pullbacks to a closed disk to see if something is a universal quasifibration?

Pulling-Back a Current by a Holomorphic Proper Non-Submersion Function Between Two Compact Complex Surfaces

Express the Induced Curvature Forms on the Pullback Bundle through the connection forms

Given a pair $(\zeta^2,v)$ find a pair $(\zeta^3,w)$ where there's an embedding $e:\zeta^2 \hookrightarrow \zeta^3$ s.t. $v=e^*w$

"Ultimate" naturality of the pullback in differential geometry

Showing that a specific set is really a limit. (Tom Leinster "Basic Category Theory" Ex. 5.1.37)

Pullback of projection

Pullback to spherical coordinates and intuition on pullbacks in general

Pullback notation in Arapura's book "Algebraic Geometry over the Complex Numbers"

Constructing finite limit from terminal object and pullbacks

Pullback of an epimorphism in the category of Hausdorff spaces

Prove a square is a pullback

Relation between the $t$-derivative of the pullback of a form $\omega$ by the flow $f_t$ and the Lie derivative of $\omega$ along the generator

Compute $\int_^{ }dx_1\wedge dy_1 + dy_1\wedge dx_2 +dx_2 \wedge dy_2 \,\mathrm .$

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