Power Comparisons of Eight Tests for Sphericity in Repeated Measures Designs
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R. Kirk | D. Young | S. Seaman | J. Cornell
[1] J. Mauchly. Significance Test for Sphericity of a Normal $n$-Variate Distribution , 1940 .
[2] Calyampudi R. Rao. Large sample tests of statistical hypotheses concerning several parameters with applications to problems of estimation , 1948, Mathematical Proceedings of the Cambridge Philosophical Society.
[3] S. N. Roy. On a Heuristic Method of Test Construction and its use in Multivariate Analysis , 1953 .
[4] G. Box. Some Theorems on Quadratic Forms Applied in the Study of Analysis of Variance Problems, II. Effects of Inequality of Variance and of Correlation Between Errors in the Two-Way Classification , 1954 .
[5] G. Box. Some Theorems on Quadratic Forms Applied in the Study of Analysis of Variance Problems, I. Effect of Inequality of Variance in the One-Way Classification , 1954 .
[6] S. Geisser,et al. An Extension of Box's Results on the Use of the $F$ Distribution in Multivariate Analysis , 1958 .
[7] H. Huynh,et al. Conditions under Which Mean Square Ratios in Repeated Measurements Designs Have Exact F-Distributions , 1970 .
[8] S. John. Some optimal multivariate tests , 1971 .
[9] K. Pillai,et al. On the Distribution of the Sphericity Test Criterion in Classical and Complex Normal Populations Having Unknown Covariance Matrices , 1971 .
[10] P. Krishnaiah,et al. Simultaneous tests for equality of latent roots against certain alternatives-II , 1971 .
[11] V. B. Waikar,et al. Exact joint distributions of any few ordered roots of a class of random matrices , 1971 .
[12] Michael L. Davidson. Univariate versus multivariate tests in repeated-measures experiments. , 1972 .
[13] N. Sugiura. Locally Best Invariant Test for Sphericity and the Limiting Distributions , 1972 .
[14] Franklin A. Graybill,et al. An Analysis of a Two-Way Model with Interaction and No Replication , 1972 .
[15] S. John. The distribution of a statistic used for testing sphericity of normal distributions , 1972 .
[16] K. Pillai,et al. The distribution of the sphericity test criterion , 1973 .
[17] H. Nagao,et al. On Some Test Criteria for Covariance Matrix , 1973 .
[18] R. Hogg. Adaptive Robust Procedures: A Partial Review and Some Suggestions for Future Applications and Theory , 1974 .
[19] W. A. Nicewander,et al. A MONTE CARLO COMPARISON OF THE UNIVARIATE AND MULTIVARIATE METHODS FOR THE GROUPS BY TRIALS REPEATED MEASURES DESIGN. , 1974, Multivariate behavioral research.
[20] P. Krishnaiah,et al. On the evaluation of some distributions that arise in simultaneous tests for the equality of the latent roots of the covariance matrix , 1974 .
[21] H. Huynh,et al. Estimation of the Box Correction for Degrees of Freedom from Sample Data in Randomized Block and Split-Plot Designs , 1976 .
[22] W. Venables. Some implications of the union-intersection principle for tests of sphericity , 1976 .
[23] Myles Hollander,et al. Testing for agreement between two groups of judges , 1978 .
[24] Huynh Huynh,et al. Some approximate tests for repeated measurement designs , 1978 .
[25] C. Khatri. Some optimization problems with applications to canonical correlations and sphericity tests , 1978 .
[26] Garrett K. Mandeville,et al. Validity conditions in repeated measures designs. , 1979 .
[27] Jorge L. Mendoza,et al. A significance test for multisample sphericity , 1980 .
[28] H. Huynh,et al. Performance of traditional f tests in repeated measures designs under covariance heterogeneity , 1980 .
[29] Jorge L. Mendoza,et al. Testing the validity conditions of repeated measures F tests. , 1980 .
[30] H. W. Peers,et al. The local power of the efficient scores test statistic , 1980 .
[31] Robert J. Boik,et al. A priori tests in repeated measures designs: Effects of nonsphericity , 1981 .
[32] A. J. Collins,et al. Introduction to Multivariate Analysis , 1982 .
[33] J. Dr. Efficiency and robustness in the use of repeated measurements. , 1982 .
[34] D. R. Jensen. Efficiency and robustness in the use of repeated measurements. , 1982, Biometrics.
[35] W. Dixon,et al. Robustness in real life: a study of clinical laboratory data. , 1982, Biometrics.
[36] M. Srivastava,et al. Asymptotic non-null distribution for the locally most powerful invariant test for sphericity , 1983 .
[37] A. Grieve,et al. Tests of sphericity of normal distributions and the analysis of repeated measures designs , 1984 .
[38] George Henry Dunteman,et al. Introduction To Multivariate Analysis , 1984 .
[39] P. Harris. An alternative test for multisample sphericity , 1984 .
[40] R. R. Robey,et al. Decisions in Single Group Repeated Measures Analysis: Statistical Tests and Three Computer Packages , 1984 .
[41] M. Marcucci,et al. A comparison of the power of some tests for repeated measurements , 1986 .
[42] D. R. Jensen. Topics in the Analysis of Repeated Measurements , 1987 .
[43] Daniel Zelterman,et al. Estimating percentage points by simulation , 1987 .
[44] Joseph S. Verducci,et al. Multivariate Statistical Modeling and Data Analysis. , 1988 .
[45] Muni S. Srivastava,et al. Comparison of powers for the sphericity tests using both the asymptotic distribution and the bootstrap , 1988 .
[46] H. Keselman,et al. Repeated Measures Multiple Comparison Procedures: Effects of Violating Multisample Sphericity in Unbalanced Designs , 1988 .
[47] J. L. Rasmussen,et al. Univariate and Multivariate Groups by Trials Analysis Under Violation of Variance-Covariance and Normality Assumptions. , 1989, Multivariate behavioral research.
[48] T. Micceri. The unicorn, the normal curve, and other improbable creatures. , 1989 .
[49] Keith E. Muller,et al. Approximate Power for Repeated-Measures ANOVA Lacking Sphericity , 1989 .
[50] P. Lachenbruch,et al. Considerations for Effective Simulation Study Analysis , 1989 .
[51] D. Young,et al. C376. An algorithm for generating covariance matrices with specified departures from sphericity , 1990 .
[52] Robert J. Boik,et al. Inference on covariance matrices under rank restrictions , 1990 .