FPGA Control Cuts Atom Rearrangement Latency

A PC-free PXIe feedback loop integrates counting, path planning, and waveform control, reaching 282 μs latency and 95.4% 10-atom assembly success.

Editorial Desk·July 12, 2026·5 min readstrong

Underlying Paper

Low-latency FPGA-based electronic control system for fast preparation of defect-free atom arrays

The scalability of neutral atom quantum computing demands integrated electronic control systems with low latency, modular architecture, and real-time feedback capability. Here, we present an FPGA-based electronic control system that eliminates the PC from the feedback loop, integrating photon counting, real-time decision-making, and waveform generation within a unified PXIe architecture. The system achieves a total feedback latency of $282\,\mathrm{μs}$ and is validated in practical experiments by assembling defect-free atom arrays from 24 stochastically loaded optical tweezers. A single-round rearrangement achieves a filling fraction of $\sim96\%$, while feedback-controlled iterative rearrangement over five rounds boosts the success probability for generating a 10-atom defect-free array from $65.7\%$ to $95.4\%$. This system establishes the electronic infrastructure necessary for mid-circuit measurement and real-time quantum error correction on neutral-atom platforms.

arXiv:2607.08687Submitted: Jul 9, 2026v1

Neutral-atom processors increasingly depend on fast classical control. Rearranging stochastically loaded optical tweezers into defect-free arrays is already a feedback problem, and mid-circuit measurement or quantum error correction will tighten the timing budget further. The paper addresses that electronics layer directly: it replaces a conventional PC-mediated control loop with an FPGA-based PXIe system that handles photon counting, atom-presence decisions, path planning, and AOD waveform triggering inside the hardware stack.

Core Contribution

The main contribution is not a new rearrangement algorithm by itself, but a hardware integration that removes the PC from the feedback path. The authors build a PXIe-QC100 electronic control system with counter and AWG cards, an ARM processor, FPGA programmable logic, optical channel mapping, fiber arrays, and SPD arrays. In the demonstrated setup, fluorescence from a one-dimensional tweezer array is mapped to detector channels, binarized or read as counts, converted into rearrangement instructions, and sent to the AWG card that drives the AOD.

The practical point is latency. Atom rearrangement can tolerate slow control when it is only a preparation step, but real-time correction during computation cannot. The authors show that their system can assemble defect-free arrays from 24 loaded tweezers and can repeat rearrangement rounds within a single MOT loading cycle, using surplus atoms as a reservoir for defects in the target zone.

Technical Approach

Figure 1 gives the clearest view of the control loop: atom fluorescence is detected through optical channel mapping and detector arrays; a counter card and ARM processor perform detection and path planning; and the AWG card drives both static tweezers and transport waveforms for rearrangement.

Figure 1. Electronic control system and atom rearrangement scheme. (a) Experimental setup showing the optical path and electronic feedback loop. The one-dimensional (1D) atom array is generated by an acousto-optics deflector (AOD), and fluorescence is collected via optical channel mapping (OCM), fiber arrays (FAs), and SPD arrays (SPDAs). The counter card and ARM processor perform real-time detection and path planning; the arbitrary waveform generator (AWG) card drives the AOD for static tweezers and rearrangement. (b) Timing sequence of the rearrangement process, where ttotal is the total electronic latency. (c) Sketch of the 1D rearrangement process with definitions of success probability and filling fraction. The black vertical line divides the array into two regions: the target zone (left), where the defect-free atom array is assembled, and the reservoir zone (right), which stores surplus atoms for replenishing defects in the target zone. (d) Physical implementation of the PXIe-QC100 system with up to 8 slots for counter and AWG cards.

The latency optimizations are mostly about what does not move through the system. First, the system avoids PC communication over PCIe or USB during feedback. Second, it can transmit binarized comparison results rather than raw photon counts, although the reported experiments use real-value mode because it is easier to debug during characterization. Third, it sends compact rearrangement instructions rather than full time-domain waveforms.

The measured control path is decomposed into several sub-links. For raw count readout, the read latency scales as tread=279.01Ntrap+809t_{read}=279.01N_{trap}+809 ns; for comparison-value readout, it is about 1393 ns for Ntrap7N_{trap}\leq7 and then scales as 15.14Ntrap+1305.115.14N_{trap}+1305.1 ns. The path assignment step for rearranging atoms from a 24-site array into a 10-site target takes 890±60890\pm60 ns over 70,000 samples. Transmission from the ARM processing system to the counter-card programmable logic scales as 0.795f+40.795f+4 μs, where f=15Nmove+12Nclosef=15N_{move}+12N_{close}, and counter-card-to-AWG transmission scales as 0.549S+0.960.549S+0.96 μs for the longest segment number SS.

Results and Analysis

The headline result is a measured total feedback latency of 282±19282\pm19 μs over 8,000 repeated measurements. The paper’s latency table gives a representative sub-link budget of 7.51 μs for readout at Ntrap=24N_{trap}=24, 0.89 μs for path calculation, about 261.58 μs for ARM-to-counter-card transmission at f324f\approx324, and 4.80 μs for counter-card-to-AWG transmission at S7S\approx7, summing to about 274.78 μs. That breakdown matters: most of the remaining delay is not photon counting or path planning, but a routing choice in the electronics architecture.

On the atom-array side, the system reaches about a 96% filling fraction after single-round rearrangement. Iterative rearrangement improves defect-free assembly within one loading cycle: after five rounds, success probabilities rise from baselines of 66.67%, 65.68%, and 55.78% to 99.01%, 95.38%, and 88.78% for target sizes Ntarget=8N_{target}=8, 10, and 12. For the 10-atom target emphasized in the abstract, the reported success rate is 95.4% from 24 tweezers.

The evidence supports the narrower claim: the authors built a working low-latency control system and validated it on physical atom rearrangement. The broader claim about infrastructure for mid-circuit measurement and real-time error correction is plausible but not yet demonstrated in a full quantum-circuit setting. The authors also identify a concrete path to lower latency: moving the ARM function into a higher-performance AWG-card FPGA could remove the dominant transmission step, with projected latencies below 35 μs for 64 atoms and about 400 μs for 1000 atoms. Those are projections, not measured scaling results.

Limits and Significance

The experiment is confined to one-dimensional rearrangement from 24 tweezers, with demonstrated targets up to 12 atoms and the headline success rate reported for 10 atoms. The authors state that the remaining single-round limit is set by atomic physics, including temperature and transport-trajectory smoothness, rather than by the control electronics. That is a useful distinction: the electronics are no longer the only bottleneck, but larger arrays will still require demonstrated synchronization, transport quality, and internal-state readout under computation-like conditions.

Evidence Box

strong

Key Claims

  • PC-free FPGA feedback reduces atom-rearrangement latency
  • Integrated counting, decision-making, and waveform control supports real-time atom-array preparation
  • Iterative rearrangement improves defect-free target assembly within one loading cycle
  • Electronic architecture can scale through PXIe slots and synchronized chassis

Key Results

  • Total feedback latency 282±19 μs over 8,000 measurements
  • Single-round rearrangement reaches about 96% filling fraction
  • 10-atom defect-free assembly improves from 65.68% baseline to 95.38% after 5 rounds
  • Latency budget dominated by about 261.58 μs ARM-to-counter-card transmission at f≈324

Limitations & Caveats

  • Demonstration limited to one-dimensional arrays from 24 optical tweezers
  • Defect-free target results reported for 8, 10, and 12 atoms, not larger processor-scale arrays
  • Sub-35 μs latency for 64 atoms and 400 μs for 1000 atoms are projected, not experimentally shown
  • Mid-circuit measurement and quantum error correction are proposed applications, not demonstrated here

Related Articles

Readers are encouraged to consult the original arXiv paper for complete details. SOTA Papers does not make claims beyond what is supported by the authors' reported evidence.