Simulation of quantum annealing on a semiconducting cQED device for Multiple Hypothesis Tracking (MHT) benchmark
Pith reviewed 2026-05-10 10:31 UTC · model grok-4.3
The pith
Semiconducting cQED quantum processors can achieve 50 ms run times for Multiple Hypothesis Tracking via quantum annealing.
A machine-rendered reading of the paper's core claim, the machinery that carries it, and where it could break.
Core claim
From two different benchmarking scenarios we evaluate this type of quantum annealer on a quantum emulator in which we incorporated both dynamical coherent errors and incoherent errors. From estimate of the reset, measurement and annealing time of the processor, we find that cQED-spin processors could reach a total run time of around 50 ms. This makes this technology promising for potential real time application such as radar tracking.
What carries the argument
Quantum annealing procedure on a quantum emulator of a semiconducting cQED spin device that incorporates dynamical coherent and incoherent errors.
If this is right
- The cQED-spin processor can process MHT benchmarks in two scenarios.
- Total run time can reach around 50 ms including reset, measurement, and annealing.
- This run time makes the technology promising for real-time radar tracking.
Where Pith is reading between the lines
- Hardware implementations would need to validate the error models used in the emulator to confirm the 50 ms estimate.
- Similar performance could extend to other optimization problems beyond MHT if the annealing succeeds.
- Real-time applications in radar could benefit if the device scales to larger problem sizes.
Load-bearing premise
The quantum emulator accurately incorporates both dynamical coherent errors and incoherent errors, and the assumed times for reset, measurement, and annealing operations match what a real semiconducting cQED device would achieve.
What would settle it
Running the same MHT benchmarks on actual semiconducting cQED hardware and measuring a total run time significantly higher than 50 ms or observing failure to find correct tracks due to unmodeled errors.
Figures
read the original abstract
We explore the expected performance of a semiconducting spin cQED quantum processor for Multiple Hypothesis Tracking (MHT) algorithm via a quantum annealing procedure. From two different benchmarking scenarios we evaluate this type of quantum annealer on a quantum emulator in which we incorporated both dynamical coherent errors and incoherent errors. From estimate of the reset, measurement and annealing time of the processor, we find that cQED-spin processors could reach a total run time of around 50 ms. This makes this technology promising for potential real time application such as radar tracking.
Editorial analysis
A structured set of objections, weighed in public.
Referee Report
Summary. The paper simulates quantum annealing for Multiple Hypothesis Tracking (MHT) benchmarks using a quantum emulator of a semiconducting spin cQED device. The emulator incorporates dynamical coherent errors and incoherent errors. From separate estimates of reset, measurement, and annealing times, the authors conclude that cQED-spin processors could achieve a total run time of around 50 ms, making the technology promising for real-time applications such as radar tracking. Two benchmarking scenarios are evaluated.
Significance. If the timing assumptions are realized in hardware and the error models accurately reflect device performance, this would provide a concrete performance target showing that semiconducting cQED annealers can address practical combinatorial problems like MHT at speeds relevant to real-time tracking. The explicit inclusion of both coherent and incoherent errors in the emulator is a methodological strength that improves upon purely ideal simulations.
major comments (1)
- [Performance evaluation / runtime estimation section] The headline result of a ~50 ms total run time (and the associated claim of promise for real-time MHT/radar applications) is obtained by adding external estimates for reset, measurement, and annealing durations to the emulator outputs. These durations are introduced as assumptions rather than derived from the device Hamiltonian, pulse schedules, or calibrated against published experimental benchmarks on spin-cQED platforms; this assumption is load-bearing for the central performance claim.
minor comments (2)
- [Abstract] The abstract refers to 'two different benchmarking scenarios' and the incorporation of errors but provides no quantitative success probabilities, error rates, or timing values; a brief summary of these results should be added to the abstract for completeness.
- [Methods / emulator description] Notation and definitions for the coherent and incoherent error channels in the emulator should be introduced with explicit equations or parameter values in the methods section to allow reproducibility.
Simulated Author's Rebuttal
We thank the referee for their constructive feedback and for acknowledging the strengths of our error modeling. We address the major comment point by point below.
read point-by-point responses
-
Referee: [Performance evaluation / runtime estimation section] The headline result of a ~50 ms total run time (and the associated claim of promise for real-time MHT/radar applications) is obtained by adding external estimates for reset, measurement, and annealing durations to the emulator outputs. These durations are introduced as assumptions rather than derived from the device Hamiltonian, pulse schedules, or calibrated against published experimental benchmarks on spin-cQED platforms; this assumption is load-bearing for the central performance claim.
Authors: We agree that the ~50 ms figure combines emulator outputs for the annealing phase with separate estimates for reset and measurement times, and that these are not derived from the device Hamiltonian or pulse schedules within this work. The estimates reflect typical values from the semiconducting spin-cQED literature (e.g., microsecond-scale reset and readout times). In the revised manuscript we will expand the performance evaluation section to include explicit citations to published experimental benchmarks on spin-cQED reset and measurement durations, thereby calibrating the assumptions against hardware data. We will also note that a full first-principles derivation of all timing components lies outside the scope of the present simulation study, whose primary focus is the impact of coherent and incoherent errors on MHT solution quality. This revision will make the load-bearing assumptions traceable without altering the core emulator results or the overall conclusion. revision: partial
Circularity Check
No significant circularity detected
full rationale
The paper's central performance claim (total run time ~50 ms) is obtained by adding externally stated estimates for reset, measurement, and annealing durations to emulator outputs. No equations, derivations, or self-citations are presented that reduce this figure to a fitted parameter or prior result defined by the target claim itself. The timing values function as independent inputs rather than outputs of the simulation or self-referential constructs. The derivation chain is therefore self-contained against external benchmarks and does not exhibit any of the enumerated circularity patterns.
Axiom & Free-Parameter Ledger
axioms (2)
- domain assumption The incorporated dynamical coherent and incoherent error models are representative of actual semiconducting cQED hardware behavior.
- domain assumption Reset, measurement, and annealing times can be estimated independently of the specific MHT instance and remain valid for real-time operation.
Reference graph
Works this paper leans on
-
[1]
to go into the dispersive basis. In this representation the total Ising Hamiltonian of the processor reads H= X k ωk 2 σ(k) z + X k̸=j Jkj 2 σ(k) x σ(j) x + X k Ωkσ(k) x ,(8) whereJ kj is a function ofεandγ. Hence our initial Hamiltonian is set from the first term in Eq. (8) while the remaining terms correspond to the target Hamilto- nian. In order to tac...
work page 2000
-
[2]
A. Chatterjee, P. Stevenson, S. De Franceschi, A. Morello, N. P. de Leon, and F. Kuemmeth, Semicon- ductor qubits in practice, Nature Reviews Physics3, 157 (2021)
work page 2021
-
[3]
G. Burkard, T. D. Ladd, A. Pan, J. M. Nichol, and J. R. Petta, Semiconductor spin qubits, Reviews of Modern Physics95, 025003 (2023)
work page 2023
-
[4]
M. Veldhorst, J. Hwang, C. Yang, A. Leenstra, B. de Ronde, J. Dehollain, J. Muhonen, F. Hudson, K. M. Itoh, A. t. Morello,et al., An addressable quan- tum dot qubit with fault-tolerant control-fidelity, Nature nanotechnology9, 981 (2014)
work page 2014
-
[5]
M. Veldhorst, C. Yang, J. Hwang, W. Huang, J. Dehol- lain, J. Muhonen, S. Simmons, A. Laucht, F. Hudson, K. M. Itoh,et al., A two-qubit logic gate in silicon, Na- ture526, 410 (2015)
work page 2015
- [6]
-
[7]
A.Noiri, K.Takeda, T.Nakajima, T.Kobayashi, A.Sam- mak, G. Scappucci, and S. Tarucha, Fast universal quan- tum gate above the fault-tolerance threshold in silicon, Nature601, 338 (2022)
work page 2022
-
[8]
X. Xue, M. Russ, N. Samkharadze, B. Undseth, A. Sam- mak, G. Scappucci, and L. M. Vandersypen, Quantum logic with spin qubits crossing the surface code thresh- old, Nature601, 343 (2022)
work page 2022
-
[9]
J. Dijkema, X. Xue, P. Harvey-Collard, M. Rimbach- Russ, S. L. de Snoo, G. Zheng, A. Sammak, G. Scap- pucci, and L. M. Vandersypen, Cavity-mediated iswap oscillationsbetweendistantspins,NaturePhysics21,168 (2025)
work page 2025
- [10]
-
[11]
B. Neukelmance, B. Hue, Q. Schaeverbeke, L. Jarjat, A. Théry, J. Craquelin, W. Legrand, T. Cubaynes, G.Abulizi, J.Becdelievre,et al.,Microsecond-livedquan- tumstatesinacarbon-basedcircuitdrivenbycavitypho- tons, Nature Communications16, 5636 (2025)
work page 2025
-
[12]
M. Mallick, B.-N. Vo, T. Kirubarajan, and S. Arulam- palam, Introduction to the issue on multitarget tracking, IEEE Journal of Selected Topics in Signal Processing7, 373 (2013)
work page 2013
-
[13]
S. Oh, S. Russell, and S. Sastry, Markov chain monte carlo data association for multi-target tracking, IEEE Transactions on Automatic Control54, 481 (2009)
work page 2009
-
[14]
D. Reid, An algorithm for tracking multiple targets, IEEE transactions on Automatic Control24, 843 (2003)
work page 2003
-
[15]
P. Rousset-Rouard, B. H. Teh, and J.-M. Divanon, Benchmark of mht algorithms on quantum computer, inInternational Conference on Quantum Engineering Sciences and Technologies for Industry and Services (Springer, 2025) pp. 251–259
work page 2025
-
[16]
N. Mohseni, P. L. McMahon, and T. Byrnes, Ising ma- chines as hardware solvers of combinatorial optimization problems, Nature Reviews Physics4, 363 (2022)
work page 2022
- [17]
-
[18]
W. Legrand, S. Lopes, Q. Schaeverbeke, F. Montaigne, and M. M. Desjardins, Optimal design of nanomagnets for on-chip field gradients, Physical Review Applied20, 044062 (2023)
work page 2023
- [19]
-
[20]
H. Jiang, C.-M. Li, Y. Liu, and F. Manya, A two-stage maxsat reasoning approach for the maximum weight clique problem, inThe Thirty-Second AAAI Conference on Artificial Intelligence (AAAI-18)(2018)
work page 2018
-
[21]
T. Kobayashi, T. Nakajima, K. Takeda, A. Noiri, J. Yoneda, and S. Tarucha, Feedback-based active reset of a spin qubit in silicon, npj Quantum Information9, 52 (2023)
work page 2023
-
[22]
B. D’Anjou and G. Burkard, Optimal dispersive readout of a spin qubit with a microwave cavity, arXiv preprint arXiv:1905.09702 (2019)
-
[23]
F. Ginzel and G. Burkard, Simultaneous transient dis- persive readout of multiple spin qubits, Physical Review B108, 125437 (2023)
work page 2023
-
[24]
A. Cottet and T. Kontos, Spin quantum bit with ferro- magnetic contacts for circuit qed, Physical Review Let- ters105, 160502 (2010)
work page 2010
discussion (0)
Sign in with ORCID, Apple, or X to comment. Anyone can read and Pith papers without signing in.