临床时间序列的顺序多维自监督学习

Aniruddh Raghu, P. Chandak, Ridwan Alam, John Guttag, Collin M. Stultz
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引用次数: 2

摘要

临床时间序列数据的自监督学习(SSL)在最近的文献中受到了极大的关注,因为这些数据非常丰富,提供了关于患者生理状态的重要信息。然而,大多数现有的用于临床时间序列的SSL方法都是有限的,因为它们是为单峰时间序列设计的,例如一系列结构化特征(例如,实验室值和生命体征)或单个高维生理信号(例如,心电图)。这些现有的方法不能很容易地扩展到表现出多模态的时间序列,在序列的每个时间步记录结构化特征和高维数据。在这项工作中,我们解决了这一差距,并提出了一种新的SSL方法——顺序多维SSL——其中SSL损失在整个序列和序列中单个高维数据点的水平上都被应用,以便更好地在两个尺度上捕获信息。我们的策略与每个级别使用的损失函数的特定形式无关——它可以是对比的,如SimCLR,也可以是非对比的,如VICReg。我们在两个真实世界的临床数据集上评估了我们的方法,其中时间序列包含(1)高频心电图序列和(2)来自实验室值和生命体征的结构化数据。我们的实验结果表明,使用我们的方法进行预训练,然后对下游任务进行微调,可以提高两个数据集在基线上的性能,并且在一些设置中,可以导致不同自监督损失函数的改进。
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Sequential Multi-Dimensional Self-Supervised Learning for Clinical Time Series
Self-supervised learning (SSL) for clinical time series data has received significant attention in recent literature, since these data are highly rich and provide important information about a patient's physiological state. However, most existing SSL methods for clinical time series are limited in that they are designed for unimodal time series, such as a sequence of structured features (e.g., lab values and vitals signs) or an individual high-dimensional physiological signal (e.g., an electrocardiogram). These existing methods cannot be readily extended to model time series that exhibit multimodality, with structured features and high-dimensional data being recorded at each timestep in the sequence. In this work, we address this gap and propose a new SSL method -- Sequential Multi-Dimensional SSL -- where a SSL loss is applied both at the level of the entire sequence and at the level of the individual high-dimensional data points in the sequence in order to better capture information at both scales. Our strategy is agnostic to the specific form of loss function used at each level -- it can be contrastive, as in SimCLR, or non-contrastive, as in VICReg. We evaluate our method on two real-world clinical datasets, where the time series contains sequences of (1) high-frequency electrocardiograms and (2) structured data from lab values and vitals signs. Our experimental results indicate that pre-training with our method and then fine-tuning on downstream tasks improves performance over baselines on both datasets, and in several settings, can lead to improvements across different self-supervised loss functions.
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