this is for holding javascript data
Lindsey Yue edited section_Reflection_Coefficients_The_reflection__.tex
almost 8 years ago
Commit id: 9824cc4c6d0e00097d5e0900fe8b80a5f8f28a7c
deletions | additions
diff --git a/section_Reflection_Coefficients_The_reflection__.tex b/section_Reflection_Coefficients_The_reflection__.tex
index 063cc88..f61f977 100644
--- a/section_Reflection_Coefficients_The_reflection__.tex
+++ b/section_Reflection_Coefficients_The_reflection__.tex
...
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\begin{equation}
\mathbf{\hat{e}}_{\perp} \times \mathbf{\hat{n}} = \mathbf{\hat{t}}
\end{equation}
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So, the boundary equations become
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\begin{equation}
\left( E_{\parallel\mathrm{i}} + E_{\parallel\mathrm{r}} \right) -\mathbf{\hat{e}}_{\perp} \cos \theta + \left( E_{\perp\mathrm{i}} + E_{\perp\mathrm{r}} \right) \mathbf{\hat{t}} = \left( E_{\parallel\mathrm{t}} \right) -\mathbf{\hat{e}}_{\perp} \cos \theta + \left( E_{\perp\mathrm{t}} \right) \mathbf{\hat{t}}
\end{equation}
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\begin{equation}
\left( H_{\parallel\mathrm{i}} + H_{\parallel\mathrm{r}} \right) -\mathbf{\hat{e}}_{\perp} \cos \theta + \left( H_{\perp\mathrm{i}} + H_{\perp\mathrm{r}} \right)\mathbf{\hat{t}} = \left( H_{\parallel\mathrm{t}} \right) -\mathbf{\hat{e}}_{\perp} \cos \theta + \left( H_{\perp\mathrm{t}} \right) \mathbf{\hat{t}}
\end{equation}
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