Closed and exact forms
Summary
A differential form is closed if its exterior derivative is zero, and exact if it is the exterior derivative of another form. Each exact form is closed. Whether each closed form is exact depends on the shape of the domain, so these notions detect holes in the domain.
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To read this node, read these 3 nodes in this order. The foundations come first, and the list ends with this node.
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- Differential form concept
- Exterior derivative concept
- Closed and exact forms concept
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- Closed and exact forms 0F1AVGX26N