Robust multicollinearity diagnostic measures based on minimum covariance determinants approach

The classical multicollinearity diagnostic measures are not resistant to high leverage points since their formulation are based on eigen analysis of classical correlation matrix that is very sensitive to the presence of these leverages. The existing robust multicollinearity diagnostics also are not...

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Main Authors: Midi, Habshah, Bagheri, Arezoo
Format: Article
Language:English
Published: Academy of Economic Studies 2013
Online Access:http://psasir.upm.edu.my/id/eprint/35288/
http://psasir.upm.edu.my/id/eprint/35288/1/Robust%20multicollinearity%20diagnostic%20measures%20based%20on%20minimum%20covariance%20determinants%20approach.pdf
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author Midi, Habshah
Bagheri, Arezoo
author_facet Midi, Habshah
Bagheri, Arezoo
author_sort Midi, Habshah
building UPM Institutional Repository
collection Online Access
description The classical multicollinearity diagnostic measures are not resistant to high leverage points since their formulation are based on eigen analysis of classical correlation matrix that is very sensitive to the presence of these leverages. The existing robust multicollinearity diagnostics also are not able to diagnose the variables which are collinear to each other. In this paper, we proposed robust multicollinearity diagnostic measures based on the Minimum Covariance Determination (MCD), which is a highly robust estimator of multivariate location and scatter. The results of numerical example and simulation study confirmed the merit of our new proposed robust multicollinearity diagnostic measures.
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spelling upm-352882018-09-19T01:34:20Z http://psasir.upm.edu.my/id/eprint/35288/ Robust multicollinearity diagnostic measures based on minimum covariance determinants approach Midi, Habshah Bagheri, Arezoo The classical multicollinearity diagnostic measures are not resistant to high leverage points since their formulation are based on eigen analysis of classical correlation matrix that is very sensitive to the presence of these leverages. The existing robust multicollinearity diagnostics also are not able to diagnose the variables which are collinear to each other. In this paper, we proposed robust multicollinearity diagnostic measures based on the Minimum Covariance Determination (MCD), which is a highly robust estimator of multivariate location and scatter. The results of numerical example and simulation study confirmed the merit of our new proposed robust multicollinearity diagnostic measures. Academy of Economic Studies 2013 Article PeerReviewed application/pdf en http://psasir.upm.edu.my/id/eprint/35288/1/Robust%20multicollinearity%20diagnostic%20measures%20based%20on%20minimum%20covariance%20determinants%20approach.pdf Midi, Habshah and Bagheri, Arezoo (2013) Robust multicollinearity diagnostic measures based on minimum covariance determinants approach. Economic Computation and Economic Cybernetics Studies and Research, 47 (4). pp. 71-86. ISSN 0424-267X; ESSN: 1842-3264 http://www.ecocyb.ase.ro/Articles20134.htm
spellingShingle Midi, Habshah
Bagheri, Arezoo
Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title_full Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title_fullStr Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title_full_unstemmed Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title_short Robust multicollinearity diagnostic measures based on minimum covariance determinants approach
title_sort robust multicollinearity diagnostic measures based on minimum covariance determinants approach
url http://psasir.upm.edu.my/id/eprint/35288/
http://psasir.upm.edu.my/id/eprint/35288/
http://psasir.upm.edu.my/id/eprint/35288/1/Robust%20multicollinearity%20diagnostic%20measures%20based%20on%20minimum%20covariance%20determinants%20approach.pdf