Question

Proof that closed forms are exact using Stokes' theorem.

score 527 · Answer 1 · 2021-01-31 20:13:31

527

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Proof that closed forms are exact using Stokes' theorem.

Published on 31 Jan 2021 - 20:13

score 157 · Answer 2 · 2021-02-01 11:32:24

157

Views

Stokes theorem to find flux

Published on 01 Feb 2021 - 11:32

score 83 · Answer 3 · 2026-03-30 08:31:15

83

Views

compute $\int_\gamma F\cdot dr$ using Stokes

Published on 30 Mar 2026 - 8:31

score 272 · Answer 4 · 2021-02-10 19:59:22

272

Views

One-point gradient estimator and Stokes' theorem.

Published on 10 Feb 2021 - 19:59

score 653 · Answer 5 · 2021-02-12 21:50:04

653

Views

Stoke's Thm. $\vec F = (x+y^2, y+z^2, z+x^2)$ and $S$ is the triangle with vertices $(1,0,0), (0,1,0), (0,0,1)$

Published on 12 Feb 2021 - 21:50

score 43 · Answer 6 · 2026-03-30 08:36:45

43

Views

Can I get some help with a line integral? $\int_\Gamma (x^2 + 5y + 7z)dx + (y^2+z+5x)dy + (z^2+7x + y)dz)$

Published on 30 Mar 2026 - 8:36

score 1.1k · Answer 7 · 2021-02-14 02:14:20

1.1k

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Stokes' Thm. $\vec F = <2y,xz,x+y>$ through intersection of $x^2+y^2=1$ and $z=y+2$

Published on 14 Feb 2021 - 2:14

score 60 · Answer 8 · 2021-02-14 23:24:19

60

Views

Stoke's Thm. $\vec F = \langle x^2y,\frac{x^3}{3},xy \rangle $ and $C$ is the boundary of the intersection of $x^2+y^2=1$ and $z = y^2-x^2$

Published on 14 Feb 2021 - 23:24

score 52 · Answer 9 · 2026-03-30 08:36:46

52

Views

Verifying Stokes’ Thm. $\vec F = \left< -y,x,-2\right>$ where $S$ is the region defined by $z^2 = x^2 + y^2, \space z \in [0,4]$

Published on 30 Mar 2026 - 8:36

score 119 · Answer 10 · 2026-03-26 09:27:00

119

Views

Prove that if $f:M\rightarrow\Bbb R$ is a scalar function over a 1-manifold M without boundary then $\int_M df=0$

Published on 26 Mar 2026 - 9:27

score 119 · Answer 11 · 2021-02-22 03:46:30

119

Views

Using Stokes theorem on a discontinuous function

Published on 22 Feb 2021 - 3:46

score 80 · Answer 12 · 2021-02-24 13:07:00

80

Views

$\iint_A\nabla\times\textbf{u}\cdot \textbf{n}\ dS$ with $\nabla\times\textbf{u}$ known.

Published on 24 Feb 2021 - 13:07

score 85 · Answer 13 · 2021-02-28 16:07:22

85

Views

Calculate and find the flux integral

Published on 28 Feb 2021 - 16:07

score 452 · Answer 14 · 2021-03-03 23:10:51

452

Views

Stokes theorem for a current

Published on 03 Mar 2021 - 23:10

score 120 · Answer 15 · 2026-03-27 05:55:58

120

Views

Vectorial $L^p$ spaces

Published on 27 Mar 2026 - 5:55

List Question

Proof that closed forms are exact using Stokes' theorem.

Stokes theorem to find flux

compute $\int_\gamma F\cdot dr$ using Stokes

One-point gradient estimator and Stokes' theorem.

Stoke's Thm. $\vec F = (x+y^2, y+z^2, z+x^2)$ and $S$ is the triangle with vertices $(1,0,0), (0,1,0), (0,0,1)$

Can I get some help with a line integral? $\int_\Gamma (x^2 + 5y + 7z)dx + (y^2+z+5x)dy + (z^2+7x + y)dz)$

Stokes' Thm. $\vec F = <2y,xz,x+y>$ through intersection of $x^2+y^2=1$ and $z=y+2$

Stoke's Thm. $\vec F = \langle x^2y,\frac{x^3}{3},xy \rangle $ and $C$ is the boundary of the intersection of $x^2+y^2=1$ and $z = y^2-x^2$

Verifying Stokes’ Thm. $\vec F = \left< -y,x,-2\right>$ where $S$ is the region defined by $z^2 = x^2 + y^2, \space z \in [0,4]$

Prove that if $f:M\rightarrow\Bbb R$ is a scalar function over a 1-manifold M without boundary then $\int_M df=0$

Using Stokes theorem on a discontinuous function

$\iint_A\nabla\times\textbf{u}\cdot \textbf{n}\ dS$ with $\nabla\times\textbf{u}$ known.

Calculate and find the flux integral

Stokes theorem for a current

Vectorial $L^p$ spaces

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