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M3P2
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a266b661
Commit
a266b661
authored
May 12, 2022
by
Claude Meny
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Update textbook.fr.md
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textbook.fr.md
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12.temporary_ins/10.electrostatics-vacuum/40.gauss-theorem-applications/25.cylindrical-charge-distributions/10.gauss-integral/10.main/textbook.fr.md
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a266b661
...
@@ -105,7 +105,7 @@ $`\dens^{1D} = \dens^{1D}\,(z)\quad`$ $`Cm^{-1}`$
...
@@ -105,7 +105,7 @@ $`\dens^{1D} = \dens^{1D}\,(z)\quad`$ $`Cm^{-1}`$
Un cylindre de rayon $
`R`
$ uniformément chargé est un exemple de distribution de charge
Un cylindre de rayon $
`R`
$ uniformément chargé est un exemple de distribution de charge
à symétrie de révolution qui peut être décrite, dans le repère cylindrique associé, par :
à symétrie de révolution qui peut être décrite, dans le repère cylindrique associé, par :
*
la densité volumique de charge
\d
ens^{3D}
:
*
la densité volumique de charge
$
`dens^{3D}`
$
:
$
`\left\{\begin{array}{ll}
$
`\left\{\begin{array}{ll}
\rho\le R \Longrightarrow \dens^{3D}(\rho)=\dens^{3D}_0 = cste\ne 0 \\
\rho\le R \Longrightarrow \dens^{3D}(\rho)=\dens^{3D}_0 = cste\ne 0 \\
\rho\gt R \Longrightarrow \dens^{3D}(\rho)= 0
\rho\gt R \Longrightarrow \dens^{3D}(\rho)= 0
...
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