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Testing for Random Effects in Growth Curve Models
Authors:Zaixing Li
Institution:1. China University of Mining &2. Technology, Beijing, Chinalzxgscas@126.com
Abstract:Growth curve models (GCMs) are useful and Demidenko (2004 Demidenko, E. (2004). Mixed Models: Theory and Applications. New York: Wiley.Crossref] Google Scholar]) considered the presence of random effects under the normal assumptions about random effects and random errors. It is also of interest to remove distribution assumptions to investigate the same problem. A difference-based test is constructed for GCMs, which can be regarded as an extension of Li and Zhu (2010 Li, Z.X., Zhu, L.X. (2010). On variance components in semiparametric mixed models for longitudinal data. Scand. J. Statist. 37:442457.Crossref], Web of Science ®] Google Scholar])’s method and a complement to Demidenko (2004 Demidenko, E. (2004). Mixed Models: Theory and Applications. New York: Wiley.Crossref] Google Scholar]) where his test is exact in small samples. Without any distribution assumptions, our test derived for GCMs is asymptotically a standard normal. The power properties are also investigated. Besides, simulations are carried out to examine its performance.
Keywords:Correlation  Difference  Growth curve models  Power properties
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