计算机科学
人工智能
单变量
分类器(UML)
时间序列
特征学习
模式识别(心理学)
机器学习
特征(语言学)
提取器
领域(数学)
特征提取
代表(政治)
深度学习
数据挖掘
多元统计
数学
政治
工程类
哲学
语言学
工艺工程
政治学
法学
纯数学
作者
Xinyu Yang,Zhenguo Zhang,Rongyi Cui
标识
DOI:10.1016/j.knosys.2022.108606
摘要
Time series are usually rarely or sparsely labeled, which limits the performance of deep learning models. Self-supervised representation learning can reduce the reliance of deep learning models on labeled data by extracting structure and feature information from unlabeled data and improve model performance when labeled data is insufficient. Although SimCLR has achieved impressive success in the computer vision field, direct applying SimCLR to time series field usually performs poorly due to the part of data augmentation and the part of feature extractor not being adapted to the temporal dependencies within the time series data. In order to obtain high-quality time series representations, we propose TimeCLR, a framework which is suitable for univariate time series representation, by combining the advantages of DTW and InceptionTime. Inspired by the DTW-based k-nearest neighbor classifier, we first propose the DTW data augmentation that can generate DTW-targeted phase shift and amplitude change phenomena and retain time series structure and feature information. Inspired by the current state-of-the-art deep learning-based time series classification method, InceptionTime, which has good feature extraction capabilities, we designed a feature extractor capable of generating representations in an end-to-end manner. Finally, combining the advantages of DTW data augmentation and InceptionTime, our proposed TimeCLR method successfully extends SimCLR and applies it to the time series field. We designed a variety of experiments and performed careful ablation studies. Experimental results show that our proposed TimeCLR method can not only achieve comparable performance to supervised InceptionTime on multiple tasks, but also produce better performance than supervised learning models in the case of insufficient labeled data, and can be flexibly applied to univariate time series data from different domains.
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