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Minimum variance quadratic unbiased estimation of variance components. (English) Zbl 0259.62061

62J10 Analysis of variance and covariance (ANOVA)
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[1] Drygas, H., The estimation of residual variance in regression analysis, CORE discussion paper no. 7011, (1970) · Zbl 0215.26504
[2] Graybill, F.A., On quadratic estimates of variance components, Ann. math. statist., 25, 367-372, (1954) · Zbl 0055.37604
[3] Graybill, F.A.; Hulkquist, R.A., Theorems concerning eisenharts’ model II, Ann. math. statist., 32, 261-269, (1961) · Zbl 0109.37501
[4] Harville, David A., Quadratic unbiased estimation of variance components for the one-way classification, Biometrika, 56, 313-326, (1969) · Zbl 0184.22305
[5] Hsu, P.L., On the best unbiased quadratic estimate of variance, Statist. res. mem., 2, 91-104, (1938)
[6] Rao, C.Radhakrishna, Some theorems on minimum variance estimation, Sankhya, 12, 27-56, (1952) · Zbl 0049.10106
[7] Rao, C.Radhakrishna, ()
[8] Rao, C.Radhakrishna, Estimation of heteroscedastic variances in linear models, J. amer. statist. assoc., 65, 161-172, (1970)
[9] Rao, C.Radhakrishna, Estimation of variance and covariance components in linear models, J. amer. statist. assoc., (1971), to appear · Zbl 0223.62086
[10] Rao, C.Radhakrishna, Estimation of variance and covariance components—MINQUE theory, J. multivariate anal., 1, 257-275, (1971) · Zbl 0223.62086
[11] La Motte, L.R., Locally best quadratic estimators of variance components, ()
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