Add top-down mesh layout illustrations
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@ -628,6 +628,12 @@ interlocking gear mesh.
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\subsection{Simple disc cover}
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\begin{figure}[h!]
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\centering
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\includegraphics[width=\textwidth,page=1]{shaft_countermeasures_b.pdf}
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\caption[Coaxial disc mesh schema, top-down view]{Coaxial disc mesh schema, top-down view}
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\end{figure}
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In Chapter \todoplaceholder{Provide link to single-board IHSM chapter here}, we have shown how an IHSM that has been
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shrunk to a single, disc-shaped PCB is still useful because we can delegate key management functionality to the mesh
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monitoring circuit's microcontroller or a separate processor sitting next to it on the rotating mesh PCB, yielding a
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@ -648,8 +654,22 @@ the minimum bend radius specification that is common in telecom fiber optics.\to
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\todoplaceholder{Finish this part.}
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\subsection{Coaxial labyrinth meshes}
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\begin{figure}[h!]
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\centering
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\includegraphics[width=\textwidth,page=2]{shaft_countermeasures_b.pdf}
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\caption[Coaxial labyrinth mesh schema, top-down view]{Coaxial labyrinth mesh schema, top-down view}
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\end{figure}
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\subsection{Offset labyrinth meshes}
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\begin{figure}[h!]
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\centering
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\includegraphics[width=\textwidth,page=3]{shaft_countermeasures_b.pdf}
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\caption[Offset labyrinth mesh schema, top-down view]{Offset labyrinth mesh schema, top-down view}
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\end{figure}
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In QKD applications, the simple disc cover design shown above has two main limitations. First, the distance between the
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primary and secondary meshes must be large enough to allow for the fibers' minimum bend radius, resulting in more than
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\qty{10}{\milli\meter} of space available to an attacker. Second, the attacker only has to bend their tool twice to
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@ -663,10 +683,32 @@ Structural support is provided using a CNC machined or 3D printed part, which al
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connections from the shaft to the payload using Flexible Flat Cable (FFC). While the FFC can easily conform to the
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offset labyrinth's sharp corners, an optical fiber can not. Thus, instead of passing it straight through the labyrinth,
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the payload's fiber optic connections are passed through the labyrinth in a three-dimensional spiral shape, avoiding the
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meshes while simultaneously keeping the fibers' bend radii large.
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meshes while simultaneously maximizing the fibers' bend radii.
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\subsection{Interlocking gear meshes}
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\begin{figure}[h!]
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\centering
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\includegraphics[width=\textwidth,page=4]{shaft_countermeasures_b.pdf}
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\caption[Offset gear labyrinth mesh schema, top-down view]{Offset gear labyrinth mesh schema, top-down view}
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\end{figure}
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The offset labyrinth design already achieves a high level of security through its complex passthrough shape, but its
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construction provides some challenges. First, with increasing offset, the step size of one mesh ring's diameter to the
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next increases as well. Even if we only use, say, four mesh rings, this results in a large outer diameter. Second, fiber
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passthrough in the plain offset configuration is possible, but the fiber must be wound in a spiral to pass the two
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meshes' rings alternating from one side to the other because the side with more space alternates from ring to ring.
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Both of these disadvantages can be worked around using a design where the two meshes interlock like gears. This does
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mean that the two meshes' rotation must be synchronized, but it allows for a tighter spacing even when using an offset
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design. Additionally, in a gear setup, the wide sides of the inter-mesh zones can be aligned to lie on the same side, so
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fiber passthrough can be realized more easily without the need to spiral the fiber around the axes of rotation.
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\subsection{Mesh synchronization}
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For geared meshes to work, both speed and phase of the rotation of the two meshes must be synchronized to a small error.
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In this setup, the mesh tabs act like gear teeth. Depending on the ratio between both meshes' tap counts, the two
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meshes do not have to rotate at the same rate of rotation. Instead, harmonic ratios are possible.
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\begin{figure}
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\centering
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