Question

Compute $\oint\limits_{\partial\Sigma} \frac{xdy-ydx}{x^{2}+y^{2}}\,$

score 132 · Answer 1 · 2021-06-28 10:19:57

132

Views

Compute $\oint\limits_{\partial\Sigma} \frac{xdy-ydx}{x^{2}+y^{2}}\,$

Published on 28 Jun 2021 - 10:19

score 58 · Answer 2 · 2021-06-28 15:08:42

58

Views

Prove that $\iint_A \operatorname{div} F\,dy\,dx=\int_a^bF\cdot N\,dt.$

Published on 28 Jun 2021 - 15:08

score 57 · Answer 3 · 2021-06-29 04:11:18

57

Views

Compute the following line integral: $\oint_C \frac{\text{d}x}{y} -\frac{\text{d}y}{x}$ Where $C$ is the circle $x^2+y^2=1$.

Published on 29 Jun 2021 - 4:11

score 156 · Answer 4 · 2021-07-02 02:05:33

In a line integral over region R enclosing a singularity, how to calculate integral over the singularity without using a limit (or is limit implicit)?

score 54 · Answer 5 · 2021-07-10 22:59:27

54

Views

A line integral/Green's Theorem problem

Published on 10 Jul 2021 - 22:59

score 52 · Answer 6 · 2021-07-13 15:05:38

52

Views

Calc $P=\int_C \frac{e^{-x^2y}}{\sqrt{( 1+x^2y^4 )^3}}( xy[ 2( 1+x^2y^4 )-y^3 ]dx+x^2[ e^{-x^2y}\sqrt{(1+x^2y^4)^3}+1+x^2y^4-2y^3]dy)$

Published on 13 Jul 2021 - 15:05

score 30 · Answer 7 · 2021-07-13 20:07:04

30

Views

Calculating a line integration

Published on 13 Jul 2021 - 20:07

score 267 · Answer 8 · 2021-07-23 03:11:03

267

Views

Green's Theorem Concepts: Circulation in R2

Published on 23 Jul 2021 - 3:11

score 255 · Answer 9 · 2021-08-03 14:44:05

255

Views

Proving the rectangle theorem using Green's theorem

Published on 03 Aug 2021 - 14:44

score 90 · Answer 10 · 2021-08-07 05:28:40

90

Views

Evaluate $\oint_{C} (\cos x e^x + y)dx$

Published on 07 Aug 2021 - 5:28

score 36 · Answer 11 · 2021-08-08 16:50:38

36

Views

Compute the area of the set $T\subset R^2$of the points lying within the trace of the closed curve $γ = γ_1 ∪ γ_2 ∪ γ_3$

Published on 08 Aug 2021 - 16:50

score 204 · Answer 12 · 2021-08-22 13:48:40

204

Views

How are Green's Theorem, Stokes' Theorem, etc all connected together

Published on 22 Aug 2021 - 13:48

score 95 · Answer 13 · 2021-09-10 15:02:14

95

Views

Question regarding the intuition behind Green's theorem

Published on 10 Sep 2021 - 15:02

score 162 · Answer 14 · 2021-09-16 10:04:45

162

Views

Deformation of Flux or Circulation Integrals.

Published on 16 Sep 2021 - 10:04

score 254 · Answer 15 · 2026-03-29 03:23:09

254

Views

Greens function with pole at infinity - Ahlfors Conformal Invariants chapter 2

Published on 29 Mar 2026 - 3:23

List Question

Compute $\oint\limits_{\partial\Sigma} \frac{xdy-ydx}{x^{2}+y^{2}}\,$

Prove that $\iint_A \operatorname{div} F\,dy\,dx=\int_a^bF\cdot N\,dt.$

Compute the following line integral: $\oint_C \frac{\text{d}x}{y} -\frac{\text{d}y}{x}$ Where $C$ is the circle $x^2+y^2=1$.

In a line integral over region R enclosing a singularity, how to calculate integral over the singularity without using a limit (or is limit implicit)?

A line integral/Green's Theorem problem

Calc $P=\int_C \frac{e^{-x^2y}}{\sqrt{( 1+x^2y^4 )^3}}( xy[ 2( 1+x^2y^4 )-y^3 ]dx+x^2[ e^{-x^2y}\sqrt{(1+x^2y^4)^3}+1+x^2y^4-2y^3]dy)$

Calculating a line integration

Green's Theorem Concepts: Circulation in R2

Proving the rectangle theorem using Green's theorem

Evaluate $\oint_{C} (\cos x e^x + y)dx$

Compute the area of the set $T\subset R^2$of the points lying within the trace of the closed curve $γ = γ_1 ∪ γ_2 ∪ γ_3$

How are Green's Theorem, Stokes' Theorem, etc all connected together

Question regarding the intuition behind Green's theorem

Deformation of Flux or Circulation Integrals.

Greens function with pole at infinity - Ahlfors Conformal Invariants chapter 2

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