Question

Stokes theorem on $C^1$ manifolds?

score 66 · Answer 1 · 2023-12-05 23:08:36

66

Views

Stokes theorem on $C^1$ manifolds?

Published on 05 Dec 2023 - 23:08

score 38 · Answer 2 · 2026-03-26 19:05:44

38

Views

Calculating the flux over a non simply connected surface

Published on 26 Mar 2026 - 19:05

score 275 · Answer 3 · 2023-12-10 13:40:43

275

Views

Why Curl is Zero for the Magnetic Field of Infinite Wire

Published on 10 Dec 2023 - 13:40

score 54 · Answer 4 · 2023-12-11 18:01:06

54

Views

Integral over torus of given $2-$form.

Published on 11 Dec 2023 - 18:01

score 84 · Answer 5 · 2023-12-19 22:17:21

84

Views

Evaluation of surface integral $\iint F ds$; $F(x,y,z)=(x,y,z)$

Published on 19 Dec 2023 - 22:17

score 92 · Answer 6 · 2024-01-07 14:45:25

92

Views

Stokes’ theorem manipulation using gauss divergence theorem

Published on 07 Jan 2024 - 14:45

score 58 · Answer 7 · 2024-01-15 12:16:40

58

Views

Stokes Theorem and Metric Connection

Published on 15 Jan 2024 - 12:16

score 65 · Answer 8 · 2024-01-17 20:23:37

65

Views

Differential surface element and nabla operator

Published on 17 Jan 2024 - 20:23

score 43 · Answer 9 · 2024-01-28 13:46:34

43

Views

Having trouble calculating $\int_C(y-2z)\text{d}x + (x-z) \text{d}y + (2x-y)\text{d}z$ using Stokes' theorem

Published on 28 Jan 2024 - 13:46

score 61 · Answer 10 · 2024-01-31 01:18:00

61

Views

Gradient and differential surface element

Published on 31 Jan 2024 - 1:18

score 36 · Answer 11 · 2024-02-06 15:53:23

36

Views

Confirmation of calculation: $\displaystyle \iint_S (yz\,\hat{\imath}+zx\,\hat{\jmath}+xy\,\hat{k})dS$

Published on 06 Feb 2024 - 15:53

score 39 · Answer 12 · 2024-02-11 03:09:58

39

Views

Stokes Theorem for the intersection of $z=x^2+y^2$ and $z=x+2$ and parameterizing the portion of the plane inside of $z=x^2+y^2$

Published on 11 Feb 2024 - 3:09

score 35 · Answer 13 · 2024-02-27 20:57:32

35

Views

Why the 2-form $\omega=\frac{x}{r^3} \, dy \, dz + \frac{y}{r^3} \, dz \, dx + \frac{z}{r^3} \, dx \, dy$ defined on a spherical shell isnt' exact.

Published on 27 Feb 2024 - 20:57

score 33 · Answer 14 · 2024-03-20 22:12:04

"Check Stokes' theorem in the plane where $f(x, y) = y^2\mathbf{i} + x^2\mathbf{j}$ and the region formed is bounded by the circle ($x^2+y^2=4$)."

score 30 · Answer 15 · 2024-03-26 22:54:02

30

Views

Proof of Stokes' Theorem in the special case of the support being contained in a single chart

Published on 26 Mar 2024 - 22:54

List Question

Stokes theorem on $C^1$ manifolds?

Calculating the flux over a non simply connected surface

Why Curl is Zero for the Magnetic Field of Infinite Wire

Integral over torus of given $2-$form.

Evaluation of surface integral $\iint F ds$; $F(x,y,z)=(x,y,z)$

Stokes’ theorem manipulation using gauss divergence theorem

Stokes Theorem and Metric Connection

Differential surface element and nabla operator

Having trouble calculating $\int_C(y-2z)\text{d}x + (x-z) \text{d}y + (2x-y)\text{d}z$ using Stokes' theorem

Gradient and differential surface element

Confirmation of calculation: $\displaystyle \iint_S (yz\,\hat{\imath}+zx\,\hat{\jmath}+xy\,\hat{k})dS$

Stokes Theorem for the intersection of $z=x^2+y^2$ and $z=x+2$ and parameterizing the portion of the plane inside of $z=x^2+y^2$

Why the 2-form $\omega=\frac{x}{r^3} \, dy \, dz + \frac{y}{r^3} \, dz \, dx + \frac{z}{r^3} \, dx \, dy$ defined on a spherical shell isnt' exact.

"Check Stokes' theorem in the plane where $f(x, y) = y^2\mathbf{i} + x^2\mathbf{j}$ and the region formed is bounded by the circle ($x^2+y^2=4$)."

Proof of Stokes' Theorem in the special case of the support being contained in a single chart

Trending Questions

Popular # Hahtags

Popular Questions