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Guaranteed maximum likelihood splitting tests of a linear regression model 

Authors: Gregory Gurevich a; Albert Vexler b
Affiliations:   a Industrial Engineering and Management Department, Sami Shamoon College of Engineering, Beer Sheva, Israel
b Division of Epidemiology, Statistics and Prevention Research, National Institute of Child Health and Human Development, Rockville, MD, USA
DOI: 10.1080/02331880601013874
Publication Frequency: 6 issues per year
Published in: journal Statistics, Volume 40, Issue 6 December 2006 , pages 465 - 484
Formats available: HTML (English) : PDF (English)
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Abstract

We propose and examine a class of generalized maximum likelihood asymptotic power one tests for detection of various types of changes in a linear regression model. In economic and epidemiologic studies, such segmented regression models often occur as threshold models, where it is assumed that the exposure has no influence on the response up to a possible unknown threshold. An important task of such studies is testing the existence and estimation of this threshold. Guaranteed non-asymptotic upper bounds for the significance levels of these tests are presented. We demonstrate how the proposed tests were applied toward solving an actual problem encountered with real data.
Keywords: Change point; Martingale structure; Maximum likelihood; Threshold; Two-phase linear model
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