Category:Examples of Conservative Vector Fields
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This category contains examples of Conservative Vector Field.
Let $\mathbf V$ be a vector field acting over $R$.
Definition 1
$\mathbf V$ is a conservative vector field if and only if the contour integral over $\mathbf V$ around every simple closed contour is zero:
- $\ds \oint \mathbf V \cdot \d \mathbf l = 0$
Definition 2
$\mathbf V$ is a conservative vector field if and only if its curl is everywhere zero:
- $\curl \mathbf V = \bszero$
Pages in category "Examples of Conservative Vector Fields"
The following 2 pages are in this category, out of 2 total.