1976
DOI: 10.2307/2529264
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A Comparison of Variance Component Estimators

Abstract: June, 1975 Explicit solutions are given for the maxi111tm likelihood (ML) and restricted maximm likelihood (RDn.) equations under normality for four conn:non variance com-

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Cited by 111 publications
(26 citation statements)
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“…In the balanced case, REML estimators without restrictions on the parameter space have closed form and are identical to their counterparts from (M)ANOVA (e.g., Corbeil and Searle 1976;Lee and Kapadia 1984). For normally distributed data, restricting the eigenvalues of W À1 B in the one-way classification to a minimum of unity in fact is equivalent to REML estimation of S B and S W constrained to the parameter space (Amemiya 1985, Appendix).…”
Section: Bias Due To Sampling Variancementioning
confidence: 99%
“…In the balanced case, REML estimators without restrictions on the parameter space have closed form and are identical to their counterparts from (M)ANOVA (e.g., Corbeil and Searle 1976;Lee and Kapadia 1984). For normally distributed data, restricting the eigenvalues of W À1 B in the one-way classification to a minimum of unity in fact is equivalent to REML estimation of S B and S W constrained to the parameter space (Amemiya 1985, Appendix).…”
Section: Bias Due To Sampling Variancementioning
confidence: 99%
“…A mixed-model unbalanced nested analysis of variance (ANOVA; BMDP3V, 1987 version) based on the maximum likeli hood technique [Corbeil and Searle, 1976;Harville, 1977: Dixon et al, 1985 was used to estimate the variance components for each of the 9 EMG parameters. This nested ANOVA had three levels: spe- cies (fixed factor), individual (random factor) and implant (ran dom factor).…”
Section: Statistical a Nalysismentioning
confidence: 99%
“…(11) and (12) were solved with the restricted maximum likelihood method (Corbeil and Searle, 1976) to ensure an unbiased estimation of V.…”
Section: Group Comparisonmentioning
confidence: 99%