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naming clarification

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Brendan Haines 2024-11-11 04:01:45 -07:00
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book/02_maxwell_eq.md
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@ -7,7 +7,7 @@ B &= \mu H
\end{align} \end{align}
$$ $$
Where $\epsilon$ is the electric permittivity and $\mu$ is the magnetic permeability. Where $\epsilon$ is the electric permittivity and $\mu$ is the magnetic permeability. In prose I will sometimes refer to both $D$ and $E$ as the electic field and $B$ and $H$ as the magnetic field so don't get tripped up on that. Technically $D$ is the electric displacement field and $B$ is magnetic flux density.
There are two ways to look at Maxwell's Equations: derivative form and integral form. Both can be useful however I think the derivative form tends to be a more concise way to look at things so we'll start with that. There are two ways to look at Maxwell's Equations: derivative form and integral form. Both can be useful however I think the derivative form tends to be a more concise way to look at things so we'll start with that.
Don't worry about understanding all of these yet, we'll go through them one at a time. Don't worry about understanding all of these yet, we'll go through them one at a time.