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| skalární součin vektorů: [{Math fontsize='14' |
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| \nabla\times\vec{v}=\left(\sum\limits_j\vec{\delta}_j\frac{\partial}{\partial |
| \begin{array}{l} |
| {\nabla\times\vec{v}=\left(\sum\limits_j\vec{\delta}_j\frac{\partial}{\partial |
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| x_j}v_k=\nonumber\\ |
| =\sum\limits_i\sum\limits_j\sum\limits_k\varepsilon_{ijk}\vec{\delta}_i\frac{\partial |
| x_j}v_k=\nonumber}\\ \\ |
| {=\sum\limits_i\sum\limits_j\sum\limits_k\varepsilon_{ijk}\vec{\delta}_i\frac{\partial |
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| =rot\,\vec{v} |
| =rot\,\vec{v}} |
| \end{array} |
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| \begin{eqnarray} |
| \nabla rs & = & r\nabla s+s\nabla r\\ |
| \nabla.s\vec{v} & = & \n...\\ |
| \nabla\times s\vec{v} & = & \nabla s\times\vec{v}+s\nabla\times\vec{v} |
| \end{eqnarray} }] |
| \begin{array}{l} |
| \nabla rs = r\nabla s+s\nabla r\\ |
| \nabla.s\vec{v} = ...\\ |
| \nabla\times s\vec{v} = \nabla s\times\vec{v}+s\nabla\times\vec{v} |
| \end{array} |
| }] |