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An infinitesimal displacement \(d{\bf l}\) can be written as
-Infinitesimal volume element:
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\({\boldsymbol \nabla} \cdot ({\boldsymbol \nabla} T) \equiv {\boldsymbol \nabla}^2 T\) is called the Laplacian of the scalar field \(T\). The Laplacian of a vector field \({\boldsymbol \nabla}^2 {\bf v}\) is also defined as the vector with components @@ -1626,44 +1626,44 @@ given by the Laplacian of the corresponding vector elements.
This always vanishes.
\({\boldsymbol \nabla} ({\boldsymbol \nabla} \cdot {\bf v})\) does not appear often in physics. No special name.
This always vanishes.
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Gradient of a product:
-Gradient of a scalar product:
-Divergence of a product:
-Divergence of a cross product:
-Curl of a product:
-Curl of a cross product:
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we have that
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\[ {\int_{\bf a}^{\bf b}}_{\cal P} {\bf v} \cdot d{\bf l} @@ -1646,9 +1646,9 @@ Integral over a closed loop:
\[ \int_{\cal S} {\bf v} \cdot d{\bf a} @@ -1668,9 +1668,9 @@ Over a closed surface:
\[ \int_{\cal V} T d\tau @@ -1711,7 +1711,7 @@ target="_blank">Creative Commons Attribution 4.0 International License.
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