2016
DOI: 10.1093/biomet/asw002
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A pairwise likelihood-based approach for changepoint detection in multivariate time series models

Abstract: This paper develops a composite likelihood-based approach for multiple changepoint estimation in multivariate time series. We derive a criterion based on pairwise likelihood and minimum description length for estimating the number and locations of changepoints and for performing model selection in each segment. The number and locations of the changepoints can be consistently estimated under mild conditions and the computation can be conducted efficiently with a pruned dynamic programming algorithm. Simulation … Show more

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Cited by 19 publications
(13 citation statements)
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“…There has been a recent explosion in methods for detecting changes (e.g. Frick et al, 2014;Fryzlewicz, 2014;Cao and Wu, 2015;Haynes et al, 2017b;Ma and Yau, 2016, and references therein) in recent years, in part motivated by the range of applications for which changepoint detection is important.…”
Section: Introductionmentioning
confidence: 99%
“…There has been a recent explosion in methods for detecting changes (e.g. Frick et al, 2014;Fryzlewicz, 2014;Cao and Wu, 2015;Haynes et al, 2017b;Ma and Yau, 2016, and references therein) in recent years, in part motivated by the range of applications for which changepoint detection is important.…”
Section: Introductionmentioning
confidence: 99%
“…On the other hand, including distally located pairs may even lead to a loss in statistical efficiency in some cases 26,27 . Following the commonly used strategy for conducting composite likelihood 13,24,28,29 analysis, we suggest choosing r to be small for computational gains, followed by adequate sensitivity analysis of the MCLE using various choices of r , whenever necessary. Moreover, with the dependence captured by the model, any reasonable choice of r would not lead to offset the geostatistical model, which overcomes the computational complexity substantially while modeling the latent process.…”
Section: Model Fittingmentioning
confidence: 99%
“…Changepoint detection for multivariate data has received significant attention in recent years, e.g., Cho and Fryzlewicz (2015); Kirch et al (2015); Preuss et al (2015); Ma and Yau (2016). In Davis et al (2006), the automatic MDL is applied to multivariate AR series, where changepoints affect all component series.…”
Section: Introductionmentioning
confidence: 99%