Optimal Pulse-Budget for Silicon Spin Qubits A practical stability guideline for Delft/Intel-type devices

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Autore principale: Lami, Faical
Natura: Recurso digital
Lingua:inglese
Pubblicazione: Zenodo 2025
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author Lami, Faical
author_facet Lami, Faical
contents <p>Long pulse sequences in silicon spin qubits frequently exhibit an abrupt and poorly understood loss of coherence after a finite number of operations, despite stable short-sequence calibration. This work identifies and quantifies a narrow operational stability window governing long-sequence performance in Delft/Intel-class Si/SiGe spin-qubit devices.</p> <p> </p> <p>Using only externally observable experimental signatures, the report establishes three actionable thresholds: a maximum stable pulse count, an optimal drive-amplitude window, and a safe detuning band relative to the charge-noise sweet spot. For representative Delft-class devices (T₂ ≈ 76 µs, Δt ≈ 7 µs), stable operation is limited to approximately 280–340 consecutive pulses, with peak stability occurring at a normalized drive amplitude s ≈ 0.31 ± 0.02 and detuning |δ| ≤ 60 kHz.</p> <p> </p> <p>Unlike prior studies that model decoherence as monotonic decay, this work identifies a critical transition where phase variance accelerates superlinearly, leading to rapid fidelity loss. A fully reproducible, execution-only calibration protocol is provided, enabling independent laboratories to locate their own stability envelope in under two hours of lab time.</p> <p> </p> <p>The results require no hardware modification, no theoretical assumptions, and no reference to internal analysis frameworks. This document is intended for direct experimental use and serves as a validation reference for production-grade operational envelopes in silicon spin-qubit plat</p> <p>forms.</p>
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language eng
publishDate 2025
publisher Zenodo
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spellingShingle Optimal Pulse-Budget for Silicon Spin Qubits A practical stability guideline for Delft/Intel-type devices
Lami, Faical
quantum control
Si/SiGe
decoherence
silicon spin qubits
pulse sequences
long-sequence stability
quantum hardware calibration
detuning stability
Rabi drive
charge noise
quantum device engineering
<p>Long pulse sequences in silicon spin qubits frequently exhibit an abrupt and poorly understood loss of coherence after a finite number of operations, despite stable short-sequence calibration. This work identifies and quantifies a narrow operational stability window governing long-sequence performance in Delft/Intel-class Si/SiGe spin-qubit devices.</p> <p> </p> <p>Using only externally observable experimental signatures, the report establishes three actionable thresholds: a maximum stable pulse count, an optimal drive-amplitude window, and a safe detuning band relative to the charge-noise sweet spot. For representative Delft-class devices (T₂ ≈ 76 µs, Δt ≈ 7 µs), stable operation is limited to approximately 280–340 consecutive pulses, with peak stability occurring at a normalized drive amplitude s ≈ 0.31 ± 0.02 and detuning |δ| ≤ 60 kHz.</p> <p> </p> <p>Unlike prior studies that model decoherence as monotonic decay, this work identifies a critical transition where phase variance accelerates superlinearly, leading to rapid fidelity loss. A fully reproducible, execution-only calibration protocol is provided, enabling independent laboratories to locate their own stability envelope in under two hours of lab time.</p> <p> </p> <p>The results require no hardware modification, no theoretical assumptions, and no reference to internal analysis frameworks. This document is intended for direct experimental use and serves as a validation reference for production-grade operational envelopes in silicon spin-qubit plat</p> <p>forms.</p>
title Optimal Pulse-Budget for Silicon Spin Qubits A practical stability guideline for Delft/Intel-type devices
topic quantum control
Si/SiGe
decoherence
silicon spin qubits
pulse sequences
long-sequence stability
quantum hardware calibration
detuning stability
Rabi drive
charge noise
quantum device engineering
url https://doi.org/10.5281/zenodo.17914559