Category:Definitions/Divergence Operator
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This category contains definitions related to Divergence Operator.
Related results can be found in Category:Divergence Operator.
Physical Interpretation
Let $\mathbf V$ be a vector field acting over a region of space $R$.
The divergence of $\mathbf V$ at a point $P$ is the total flux away from $P$ per unit volume.
It is a scalar field.
Subcategories
This category has only the following subcategory.
S
Pages in category "Definitions/Divergence Operator"
The following 16 pages are in this category, out of 16 total.
D
- Definition:Divergence Operator
- Definition:Divergence Operator on Cartesian 3-Space
- Definition:Divergence Operator/Also known as
- Definition:Divergence Operator/Cartesian 3-Space
- Definition:Divergence Operator/Geometrical Representation
- Definition:Divergence Operator/Integral Form
- Definition:Divergence Operator/Physical Interpretation
- Definition:Divergence Operator/Real Cartesian Space
- Definition:Divergence Operator/Riemannian Manifold
- Definition:Divergence Operator/Riemannian Manifold/Definition 1
- Definition:Divergence Operator/Riemannian Manifold/Definition 2