Quantum
Kinetic Cluster Embedding for Qubit Decoherence in Dissipative Spin Baths
Publication: quant-ph updates on arXiv.org
Author: Xiaofei Yu, Jonah Nagura, Stella Wang, Evan J. Villafranca, Peter C. Maurer, Giulia Galli
Source published: 09/11/2026, 05:00:00 UTC
Briefing created: 09/11/2026, 07:25:01 UTC
Based on a feed excerpt; full article content has not been acquired. Source evidence retrieved 09/11/2026, 05:13:25 UTC.
Briefings
A new method called kinetic cluster embedding (KCE) simplifies modeling spin qubit decoherence by grouping correlated bath spins into four-spin clusters. The study, published on arXiv in November 2026, demonstrates that KCE accurately reproduces decoherence times for nitrogen-vacancy centers within 15% to 16% error, significantly outperforming existing fourth-order master-equation approaches. The approach identifies specific conditions under which polarization exchange occurs, allowing for efficient simulation of complex spin baths.
Key points
- Kinetic cluster embedding (KCE) uses a single dimensionless parameter to classify spin pairs as either full dissipative dynamics or random-telegraph fluctuators.
- For nitrogen-vacancy centers coupled to surface electron spins, KCE propagates approximately 7 four-spin clusters instead of over 100,000 spins in standard fourth-order master-equation cluster-correlation (ME-CCE4) models.
Context
This research addresses the challenge of interpreting spin qubit decoherence in dissipative spin baths, where different bath behaviors can yield identical coherence times but distinct pulse control signals. The findings are critical for optimizing quantum computing protocols that rely on precise pulse sequences to mitigate noise.
Limitations
The study relies on a single preprint version from arXiv, with no peer-reviewed validation or experimental data. Results are limited to nitrogen-vacancy centers and surface electron spins; extrapolation to other materials or bath geometries remains unverified. The 15-16% error margin applies specifically to dipolar couplings of order 10^2 times the bath relaxation rate.
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