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Time-Series Domain Adaptation via Sparse Associative Structure Alignment: Learning Invariance and Variance

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arxiv 2205.03554 v1 pith:4VE6XIN6 submitted 2022-05-07 cs.LG

classification cs.LG
keywords structurestime-seriesassociativedataadaptationdomaindomain-invariantsparse
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Domain adaptation on time-series data is often encountered in the industry but received limited attention in academia. Most of the existing domain adaptation methods for time-series data borrow the ideas from the existing methods for non-time series data to extract the domain-invariant representation. However, two peculiar difficulties to time-series data have not been solved. 1) It is not a trivial task to model the domain-invariant and complex dependence among different timestamps. 2) The domain-variant information is important but how to leverage them is almost underexploited. Fortunately, the stableness of causal structures among different domains inspires us to explore the structures behind the time-series data. Based on this inspiration, we investigate the domain-invariant unweighted sparse associative structures and the domain-variant strengths of the structures. To achieve this, we propose Sparse Associative structure alignment by learning Invariance and Variance (SASA-IV in short), a model that simultaneously aligns the invariant unweighted spare associative structures and considers the variant information for time-series unsupervised domain adaptation. Technologically, we extract the domain-invariant unweighted sparse associative structures with a unidirectional alignment restriction and embed the domain-variant strengths via a well-designed autoregressive module. Experimental results not only testify that our model yields state-of-the-art performance on three real-world datasets but also provide some insightful discoveries on knowledge transfer.

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Cited by 1 Pith paper

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  1. Uncertainty Awareness on Unsupervised Domain Adaptation for Time Series Data

    cs.LG 2025-08 conditional novelty 4.0 of 10

    A UDA framework with multi-scale input mixing and Dirichlet-prior uncertainty estimation improves F1 and calibration on five time-series benchmarks.

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