List questions from greens-theorem

Published on 13 Jun 2022 - 21:14

62

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Line integral on shifted circle directly and using Green's theorem

Published on 17 Jun 2022 - 22:02

43

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How to find the path parametrization when calculating the circulation of a vector field?

Published on 25 Mar 2026 - 17:40

240

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Green's alternative formula for integration by parts

Published on 26 Mar 2026 - 1:28

47

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Integral applying Green's Theorem

Published on 15 Jul 2022 - 16:01

65

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Work done by a field along a circle

Published on 15 Jul 2022 - 22:53

133

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Taking Green's Theorem from 3D

Published on 16 Jul 2022 - 8:37

209

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Fresnel-Kirchhoff’s Diffraction Formula Vs. Angular Spectrum Method

Published on 23 Feb 2026 - 9:04

127

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Reasoning behind Fields with "holes"

Published on 29 Mar 2026 - 4:42

145

Views

Greene's Theorem On Triangular Region

Published on 25 Jul 2022 - 19:15

36

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Line Integral with absolute function

Published on 02 Aug 2022 - 10:38

83

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Why is Stokes theorem not applicable / not used correctly in this case?

Published on 07 Aug 2022 - 9:17

99

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Evaluate the following line integral $\int x^2$ dy bounded by the triangle having the vertices $(-1,0)$ to $(2,0)$,and $(1,1)$

Published on 03 Sep 2022 - 11:12

87

Views

Integration by parts with the Green-Gauss divergence theorem on an advective Galerkin FEM term

Published on 29 Mar 2026 - 4:44

159

Views

Use Green's theorem to find a line integral for a open curve

Published on 28 Sep 2022 - 10:11

List Question

Using Green's theorem to calculate the area bounded by half of a cycloid

Line integral on shifted circle directly and using Green's theorem

How to find the path parametrization when calculating the circulation of a vector field?

Green's alternative formula for integration by parts

Integral applying Green's Theorem

Work done by a field along a circle

Taking Green's Theorem from 3D

Fresnel-Kirchhoff’s Diffraction Formula Vs. Angular Spectrum Method

Reasoning behind Fields with "holes"

Greene's Theorem On Triangular Region

Line Integral with absolute function

Why is Stokes theorem not applicable / not used correctly in this case?

Evaluate the following line integral $\int x^2$ dy bounded by the triangle having the vertices $(-1,0)$ to $(2,0)$,and $(1,1)$

Integration by parts with the Green-Gauss divergence theorem on an advective Galerkin FEM term

Use Green's theorem to find a line integral for a open curve

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