Abstract
Effective distance metric plays an important role in time series classification. Metric learning, which aims to learn a data-adaptive distance metric to measure the distance among samples, has achieved promising results on time series classification. However, most existing approaches focus on learning a single linear metric, which is unsuitable for nonlinear relationships and heterogeneous datasets with locality information. Besides, the hard samples in the training set account for only a small part, which may fail to characterize the global geometry of the metric embedding space. In this paper, we propose a novel deep multiple metric learning (DMML) method for time series classification. DMML contains a convolutional network component to extract nonlinear features of time series. For exploiting locality information, the last feature layer of the convolutional network is divided into several nonoverlapping groups and a separate metric learner is built on each group to get multiple metrics. In order to reduce the correlations among learners and facilitate robust metric learning, we design an adversarial negative generator to synthesize different hard negative complements for different metric learners. Moreover, an auxiliary loss is introduced to increase the robustness of DMML for the magnitude of distance. Extensive experiments on UCR datasets demonstrate the effectiveness of DMML for time series classification.
Highlights
Since that time series data are generated in a wide range of real-life domains, including healthcare [1], finance [2], and meteorological [3], time series research has attracted significant interests within the data mining community
Most existing time series classification methods focus on designing an effective distance metric among series and classify a time series to the same class as its nearest time series according to the distance metric [4]–[7]
We propose an effective deep multiple metric learning (DMML) model for time series classification
Summary
Since that time series data are generated in a wide range of real-life domains, including healthcare [1], finance [2], and meteorological [3], time series research has attracted significant interests within the data mining community. Most existing time series classification methods focus on designing an effective distance metric among series and classify a time series to the same class as its nearest time series according to the distance metric [4]–[7]. Do et al [12] proposed to learn a distance metric by combining several modalities at multiple temporal scales for an effective k nearest neighbors classification. These methods provide competitive or acceptable performance, they usually learn a linear distance metric and cannot capture the nonlinear manifold of time series [8]
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