Data for "Functional completeness of planar Rydberg blockade structures"

<p>This dataset includes the geometrical data for the Rydberg complexes depicted in Figures 5-10 of the paper "Functional completeness of planar Rydberg blockade structures".</p>

<b>File types:</b>
<ul>
<li><i>[e-mail]:</i> Plot of the Rydberg complex</li>
<li><i>[e-mail]:</i> Raw data of the Rydberg complex in JSON format</li>
<li><i>FUNCTION@manual-vX_manifold.pdf:</i> Plot of the ground state manifold of the complex (excited atoms are orange, atoms in the ground state are black)</li>
<li><i>FUNCTION@manual-vX_optimized.json:</i> Raw data of the numerically optimized geometry of the Rydberg complex in JSON format</li>
<li><i>FUNCTION@manual-vX_optimized_simple.pdf:</i> Plot of the (optimized) complex with highlighted longest blockades (yellow) and shortest non-blockades (dashed blue)</li>
</ul>
FUNCTION stands for a Boolean gate (see below) and X for a version number.
<br><br>
<b>Gates:</b>
<ul>
<li>CPY= Copy</li>
<li>LNK = Link</li>
<li>NOR_v1 = Ring-shaped NOR gate</li>
<li>NOR_v2 = Triangle-shaped NOR gate</li>
<li>NOT = Logical NOT gate</li>
<li>AND = Logical AND gate</li>
<li>OR = Logical OR gate</li>
<li>NAND = Logical NAND gate</li>
<li>XNOR = Logical XNOR gate</li>
<li>XOR = Logical XOR gate</li>
<li>CRS_v1 = Minimal crossing</li>
<li>CRS_v2 = Non-minimal crossing based on XNOR gates</li>
<li>ICRS = Minimal inverting crossing</li>
<li>TOR_SQ(_UC) = Toric code (unit cell) on square lattice</li>
<li>FIB_HX(_UC) = Fibonacci model (unit cell) on hexagonal lattice</li>
</ul>
<br>
<b>JSON Format:</b>
<pre><code>{
"name": NAME OF COMPLEX,
"description": DESCRIPTION OF COMPLEX,
"atoms": [
{"position": [X, Y], "detuning": DELTA, "label": LABEL (OR null)},
...
],
... ADDITIONAL DATA ...
}</code></pre>
ADDITIONAL DATA comprises data like blockade edges, the ground state manifold, and margins needed to compute the robustness. This data can be computed from the atom positions and detunings that define the the Rydberg structure.