A Novel Method for Fast Change-Point Detection on Simulated Time Series and Electrocardiogram Data
Author(s) -
Jinpeng Qi,
Qing Zhang,
Ying Zhu,
Jie Qi
Publication year - 2014
Publication title -
plos one
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.99
H-Index - 332
ISSN - 1932-6203
DOI - 10.1371/journal.pone.0093365
Subject(s) - statistic , series (stratigraphy) , haar wavelet , computer science , algorithm , time series , time point , pattern recognition (psychology) , change detection , binary number , wavelet transform , point (geometry) , signal (programming language) , wavelet , artificial intelligence , data mining , mathematics , statistics , machine learning , discrete wavelet transform , arithmetic , physics , paleontology , geometry , acoustics , biology , programming language
Although Kolmogorov-Smirnov (KS) statistic is a widely used method, some weaknesses exist in investigating abrupt Change Point (CP) problems, e.g. it is time-consuming and invalid sometimes. To detect abrupt change from time series fast, a novel method is proposed based on Haar Wavelet (HW) and KS statistic (HWKS). First, the two Binary Search Trees (BSTs), termed TcA and TcD, are constructed by multi-level HW from a diagnosed time series; the framework of HWKS method is implemented by introducing a modified KS statistic and two search rules based on the two BSTs; and then fast CP detection is implemented by two HWKS-based algorithms. Second, the performance of HWKS is evaluated by simulated time series dataset. The simulations show that HWKS is faster, more sensitive and efficient than KS, HW, and T methods. Last, HWKS is applied to analyze the electrocardiogram (ECG) time series, the experiment results show that the proposed method can find abrupt change from ECG segment with maximal data fluctuation more quickly and efficiently, and it is very helpful to inspect and diagnose the different state of health from a patient's ECG signal.
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