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Activity Number: 163 - Methods for Complex Data: The Next Generation
Type: Topic Contributed
Date/Time: Monday, July 29, 2019 : 10:30 AM to 12:20 PM
Sponsor: Business and Economic Statistics Section
Abstract #301859
Title: Sequential Change-Point Detection for High-Dimensional and Non-Euclidean Data
Author(s): Lynna Chu* and Hao Chen
Companies: University of California, Davis and University of California, Davis
Keywords: sequential detection; high-dimensional; non-Euclidean data; graph-based tests; change-point; non-parametric
Abstract:

In many modern applications, high-dimensional/non-Euclidean data sequences are collected to study complicated phenomena over time. It is of scientific significance to detect anomaly events as data are being collected. We study a nonparametric framework that utilizes nearest neighbor information among the observations and can be applied to data in arbitrary dimension and non-Euclidean data as long as a similarity measure on the sample space can be defined. We consider new test statistics under this framework that can make more positive detections and can detect anomaly events sooner than the existing test with the false discovery rate controlled at the same level. Analytic formulas for approximating the average run lengths of the new approaches are derived to make them fast applicable to large datasets.


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