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@@ -19,9 +19,8 @@ We divide the $$x$$-axis into three domains: left $$L$$, center $$C$$, and right
The cavity $$C$$ has length $$\ell$$ and is centered on $$x = 0$$.
Let $$n_L$$, $$n_C$$ and $$n_R$$ be the respective domains' refractive indices:
-<a href="cavity.png">
-<img src="cavity.png" style="width:70%">
-</a>
+{% include image.html file="sketch-full.png" width="70%" alt="Cavity structure" %}
+
## Microscopic cavity
@@ -129,6 +128,7 @@ $$A_1$$, $$A_2$$, $$A_3$$ or $$A_4$$ freely,
and then the others are determined by $$k_m$$ and the field's continuity.
+
## Macroscopic cavity
Next, consider a "macroscopic" Fabry-PĂ©rot cavity
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