Question

Nowhere vanishing 1-form on a compact manifold

score 1.1k · Answer 1 · 2017-08-21 16:24:45

1.1k

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Nowhere vanishing 1-form on a compact manifold

Published on 21 Aug 2017 - 16:24

score 709 · Answer 2 · 2017-08-27 14:48:30

709

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Stokes' Theorem - plane and sphere

Published on 27 Aug 2017 - 14:48

score 34 · Answer 3 · 2017-09-01 01:57:30

34

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Stokes' theorem: find the radius that satisfy the line integral given

Published on 01 Sep 2017 - 1:57

score 1.4k · Answer 4 · 2017-09-02 21:41:57

1.4k

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Stokes' Theorem: surface integral over the lateral surface of a pyramid

Published on 02 Sep 2017 - 21:41

score 89 · Answer 5 · 2017-09-04 01:44:45

89

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Evaluate $\int_C (z^2,xz,2xy)\cdot dr$ where $C$ is the intersection of the surface $z=1-y^2, z\ge0$, and $2x+3z=6$ oriented anti-clockworkwise.

Published on 04 Sep 2017 - 1:44

score 460 · Answer 6 · 2017-09-11 04:48:06

460

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Stokes theorem implies that $\partial^2=0$?

Published on 11 Sep 2017 - 4:48

score 92 · Answer 7 · 2017-09-11 14:58:15

92

Views

Problem with Stokes' theorem

Published on 11 Sep 2017 - 14:58

score 264 · Answer 8 · 2017-09-19 15:26:51

264

Views

Gradient of integration vs integration on the boundary

Published on 19 Sep 2017 - 15:26

score 227 · Answer 9 · 2017-09-25 17:29:45

227

Views

Surface integral of vorticity

Published on 25 Sep 2017 - 17:29

score 50 · Answer 10 · 2017-09-29 13:23:18

50

Views

Using Stokes theorem to evaluate $\int_C \textbf{F} \cdot d\textbf{r}$ given $\textbf{F}(x,y,z)=2y\textbf{i}+3z\textbf{j}+x\textbf{k}$

Published on 29 Sep 2017 - 13:23

score 18 · Answer 11 · 2026-03-18 17:08:46

Using Stokes' Theorem to evaluate $\int_{C} \textbf{F} d\textbf{r}$ given $\textbf{F} = (z^2, 2x, y^2)$ and $S: 1-x^2-y^2$ for $z \geq 0$

score 198 · Answer 12 · 2017-10-14 05:43:46

198

Views

Show that this vector identity is true using divergence theorem:

Published on 14 Oct 2017 - 5:43

score 2.1k · Answer 13 · 2017-10-15 11:42:41

2.1k

Views

How to use Stokes theorem in the presence of holes?

Published on 15 Oct 2017 - 11:42

score 97 · Answer 14 · 2017-10-15 16:51:29

97

Views

Stokes' Theorem verified problem

Published on 15 Oct 2017 - 16:51

score 661 · Answer 15 · 2017-10-23 17:44:23

661

Views

Is there a generalization of Stokes theorem for forms with poles and distributions, as seen in physics?

Published on 23 Oct 2017 - 17:44

List Question

Nowhere vanishing 1-form on a compact manifold

Stokes' Theorem - plane and sphere

Stokes' theorem: find the radius that satisfy the line integral given

Stokes' Theorem: surface integral over the lateral surface of a pyramid

Evaluate $\int_C (z^2,xz,2xy)\cdot dr$ where $C$ is the intersection of the surface $z=1-y^2, z\ge0$, and $2x+3z=6$ oriented anti-clockworkwise.

Stokes theorem implies that $\partial^2=0$?

Problem with Stokes' theorem

Gradient of integration vs integration on the boundary

Surface integral of vorticity

Using Stokes theorem to evaluate $\int_C \textbf{F} \cdot d\textbf{r}$ given $\textbf{F}(x,y,z)=2y\textbf{i}+3z\textbf{j}+x\textbf{k}$

Using Stokes' Theorem to evaluate $\int_{C} \textbf{F} d\textbf{r}$ given $\textbf{F} = (z^2, 2x, y^2)$ and $S: 1-x^2-y^2$ for $z \geq 0$

Show that this vector identity is true using divergence theorem:

How to use Stokes theorem in the presence of holes?

Stokes' Theorem verified problem

Is there a generalization of Stokes theorem for forms with poles and distributions, as seen in physics?

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