List questions from stokes-theorem

Published on 15 Oct 2022 - 16:22

37

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Stokes' theorem: what must the boundary satisfy

Published on 16 Oct 2022 - 18:40

58

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How do you calculate average circulation across a möbius band?

Published on 25 Mar 2026 - 22:10

40

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$\int_{N} e^xy^2 dx \wedge dw \wedge dz + 2y e^x dx \wedge dy \wedge dz + z dz \wedge dy \wedge dz$ over northern hemisphere of 3-sphere

Published on 01 Dec 2022 - 19:02

41

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Stokes theorem: bounds of integration when z=k(x,y)

Published on 02 Dec 2022 - 22:05

61

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Setting up Very Simple PDE Resembling Ice Flow Full Stokes for a Toy FEM Problem

Published on 24 Feb 2026 - 10:17

276

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Show that $\int_C d\mathbf{r} \times \mathbf{F} = \int_S (d\mathbf{S} \times \nabla) \times \mathbf{F}$

Published on 22 Dec 2022 - 19:27

89

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Is there a Stokes-like theorem for gradient of a vector?

Published on 24 Feb 2026 - 8:25

586

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How does a divergence-free field $\vec F$ imply $\vec F=\vec\nabla\times\vec G$?

Published on 24 Feb 2026 - 10:09

127

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Divergence Theorem

Published on 29 Dec 2022 - 15:00

88

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Stokes theorem on a sphere

Published on 05 Jan 2023 - 13:23

196

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Stokes' Theorem and vector integrand in curvilinear coordinates

Published on 05 Jan 2023 - 20:09

27

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Is the Stokes-Carten theorem suitable for knotted manifolds

Published on 18 Jan 2023 - 16:08

112

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The distributive dot product of the curls of two vector fields

Published on 18 Jan 2023 - 23:37

List Question

Using Stokes theorem to compute a surface integral

Stokes' theorem: what must the boundary satisfy

How do you calculate average circulation across a möbius band?

$\int_{N} e^xy^2 dx \wedge dw \wedge dz + 2y e^x dx \wedge dy \wedge dz + z dz \wedge dy \wedge dz$ over northern hemisphere of 3-sphere

Stokes theorem: bounds of integration when z=k(x,y)

Setting up Very Simple PDE Resembling Ice Flow Full Stokes for a Toy FEM Problem

Show that $\int_C d\mathbf{r} \times \mathbf{F} = \int_S (d\mathbf{S} \times \nabla) \times \mathbf{F}$

Is there a Stokes-like theorem for gradient of a vector?

How does a divergence-free field $\vec F$ imply $\vec F=\vec\nabla\times\vec G$?

Divergence Theorem

Stokes theorem on a sphere

Stokes' Theorem and vector integrand in curvilinear coordinates

Is the Stokes-Carten theorem suitable for knotted manifolds

The distributive dot product of the curls of two vector fields

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