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@ -186,16 +186,19 @@ ES : sistema de coordenadas cartesianas <br> |
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FR : système de coordonnées cartésiennes <br> |
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EN : Cartesian coordinate system |
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$`\nabla = \overrightarrow{e_x}\,\dfrac{\partial}{\partial x}+ \overrightarrow{e_y}\,\dfrac{\partial}{\partial y} |
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+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z} `$ |
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$`\nabla = \vec{e_x}\,\dfrac{\partial}{\partial x}+ \vec{e_y}\,\dfrac{\partial}{\partial y} |
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+\vec{e_z}\,\dfrac{\partial}{\partial z} `$ |
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, or |
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$`\nabla = \overrightarrow{e_x}\,\dfrac{\partial}{\partial x}+\overrightarrow{e_y}\,\dfrac{\partial}{\partial y} |
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+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z} `$ <br> |
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+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z}`$ |
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, or more |
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$`\overrightarrow{\nabla} = \overrightarrow{e_x}\,\dfrac{\partial}{\partial x}+\overrightarrow{e_y}\,\dfrac{\partial}{\partial y} |
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+\overrightarrow{e_z}\,\dfrac{\partial}{\partial z} `$ |
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ES : operador nabla <br> |
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FR : opérateur nabla <br> |
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EN : nabla operator |
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$`\overrightarrow{grad}\;f=\nabla\;f`$, $`\overrightarrow{\nabla}\;f`$ better, no? <br> |
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$`\overrightarrow{grad}f=\nablaf`$, $`\overrightarrow{\nabla}f`$ better, no? <br> |
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ES : gradiente <br> |
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FR : gradient <br> |
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EN : gradient |
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@ -206,6 +209,13 @@ FR : divergence <br> |
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EN : divergence <br> |
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$`div\;\overrightarrow{U}=\lim_{V\leftrightarrow0}\;\dfrac{1}{V}\;\displaystyle\oiint_{S\leftrightarrow V}\overrightarrow{U}\cdot\overrightarrow{dS}`$ |
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$`rot\times\overrightarrow{U}`$, but $`\overrightarrow{rot}\times\overrightarrow{U}`$ better, no? <br> |
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in some English texts : $`curl\times\overrightarrow{U}`$ <br> |
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$`\overrightarrow{\nabla}\times\overrightarrow{U}`$ or $`\overrightarrow{\nabla}\land\overrightarrow{U}`$ <br> |
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ES : rotacional de un vector <br> |
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FR : rotationnel d'un vecteur <br> |
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EN : rotation of a vector (= curl of a vector ) |
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ES : escalar = número real o complexo + unidad de medida? <br> |
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FR : scalaire = nombre réel ou complexe + unité de mesure <br> |
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EN : scalar = real or complex number + measurement unit |
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