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Quantum Variational Rewinding for Time Series Anomaly Detection

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arxiv 2210.16438 v2 pith:PYOMYZOU submitted 2022-10-28 quant-ph

Quantum Variational Rewinding for Time Series Anomaly Detection

classification quant-ph
keywords timequantumseriesanomalybehavioranomalousapproachcase
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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Electron dynamics, financial markets and nuclear fission reactors, though seemingly unrelated, all produce observable characteristics evolving with time. Within this broad scope, departures from normal temporal behavior range from academically interesting to potentially catastrophic. New algorithms for time series anomaly detection (TAD) are therefore certainly in demand. With the advent of newly accessible quantum processing units (QPUs), exploring a quantum approach to TAD is now relevant and is the topic of this work. Our approach - Quantum Variational Rewinding, or, QVR - trains a family of parameterized unitary time-devolution operators to cluster normal time series instances encoded within quantum states. Unseen time series are assigned an anomaly score based upon their distance from the cluster center, which, beyond a given threshold, classifies anomalous behavior. After a first demonstration with a simple and didactic case, QVR is used to study the real problem of identifying anomalous behavior in cryptocurrency market data. Finally, multivariate time series from the cryptocurrency use case are studied using IBM's Falcon r5.11H family of superconducting transmon QPUs, where anomaly score errors resulting from hardware noise are shown to be reducible by as much as 20% using advanced error mitigation techniques.

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Cited by 2 Pith papers

Reviewed papers in the Pith corpus that reference this work. Sorted by Pith novelty score.

  1. UWM-JEPA: Predictive World Models That Imagine in Belief Space

    cs.LG 2026-05 unverdicted novelty 7.0

    UWM-JEPA uses a density-matrix latent and unitary predictor in JEPA to preserve joint-state spectrum during blind rollouts, achieving 0.77 accuracy on a five-step hidden-velocity task versus 0.53 for an LSTM baseline.

  2. Invariance Audits for Quantum Kernels and Variational Rewinding: A Real-to-Hermitian Taxonomy of Projector, Flag, Anchor, and Density Geometry

    quant-ph 2026-07 conditional novelty 4.5

    Noiseless quantum fidelity kernels and QVR return scores are exactly Hermitian projector/anchor overlaps, so representation choice is an invariance audit, not a quantum-vs-classical contest.