List questions from curl

Published on 25 Mar 2026 - 9:32

94

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Curl of a projection of a vector field on a plane

Published on 26 Jan 2020 - 15:10

178

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Confusion regrading Stokes' and Gauss Divergence Theorem while evaluating $\iint(\nabla \times F)\cdot dS$

Published on 25 Mar 2026 - 10:17

524

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Curl of cross product $(\underline d \times \underline r)$

Published on 15 Feb 2020 - 11:17

1.4k

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Why does the curl vector point along the axis of rotation?

Published on 18 Feb 2020 - 3:59

149

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Show that every solution $G$ of the equation curl $(G) = F$ is of the form $G = G_0+\nabla f$.

Published on 05 Apr 2020 - 5:06

41

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Is this identity involving the curl correct?

Published on 06 Apr 2020 - 23:58

178

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$2\times2$ matrix that represents divergence or curl of the space?

Published on 29 Apr 2020 - 14:49

117

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Curl A with no phi-dependence

Published on 01 May 2020 - 14:49

140

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How can I calculate the curl of this vector field?

Published on 08 May 2020 - 11:12

560

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Second-Order In(exact) ODEs

Published on 25 Mar 2026 - 12:47

115

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Show that $( \nabla \times {\bf G} ) {\bf v} = \nabla \times ({\bf G}^T {\bf v})$ (curl formula)

Published on 04 Jun 2020 - 19:31

165

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If $\Delta \varphi =0$ then $\nabla \times \nabla \varphi =0$.

Published on 05 Jun 2020 - 1:53

136

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Surface-Curl integral questions

Published on 06 Jun 2020 - 13:26

84

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$\nabla \times \bf{u} \neq 0$ but $\oint_{c} \bf{u} \cdot \textit{d}r \textit{=0}$?

Published on 09 Jun 2020 - 7:58

List Question

Is this actually a valid proof? Multivariable Calculus

Curl of a projection of a vector field on a plane

Confusion regrading Stokes' and Gauss Divergence Theorem while evaluating $\iint(\nabla \times F)\cdot dS$

Curl of cross product $(\underline d \times \underline r)$

Why does the curl vector point along the axis of rotation?

Show that every solution $G$ of the equation curl $(G) = F$ is of the form $G = G_0+\nabla f$.

Is this identity involving the curl correct?

$2\times2$ matrix that represents divergence or curl of the space?

Curl A with no phi-dependence

How can I calculate the curl of this vector field?

Second-Order In(exact) ODEs

Show that $( \nabla \times {\bf G} ) {\bf v} = \nabla \times ({\bf G}^T {\bf v})$ (curl formula)

If $\Delta \varphi =0$ then $\nabla \times \nabla \varphi =0$.

Surface-Curl integral questions

$\nabla \times \bf{u} \neq 0$ but $\oint_{c} \bf{u} \cdot \textit{d}r \textit{=0}$?

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