Mixed Bibliographies

advertisement
MixedModelsBiblio.pdf
© 2007, Timothy G. Gregoire, Yale University
Last revised: April 2010
Mixed Bibliographies
(761 entries)
Books:
1. Swamy, P. A. V. B. 1971. Statistical Inference in Random Coefficient
Regression Models. Lecture Notes in Operations Research and Mathematical
Systems (M. Beckmann and H. P. Künzi Zürich) 209 pp.
2. Henderson, C.R. 1984. Applications of Linear Models in Animal Breeding.
University of Guelph.
3. Malley, J. D. 1986. Optimal Unbiased Estimation of Variance Components.
Lecture Notes in Statistics, #39, Springer-Verlag.
4. Hsaio, C. 1986. Analysis of Panel Data. Econometric Society Monographs No.
11. Cambridge: Cambridge University Press.
5. Malley, J. D. 1986. Optimal Unbiased Estimation of Variance Components. (in
Lecture Notes in Statistics, #139) Springer-Verlag.
6. Dielman, T. E. 1988. Pooled Cross-sectional and Time Series Data Analysis. New
York: Marcel Dekker, Inc.
7. Anon. 1989. Applications of Mixed Models in Agriculture and Related
Disciplines. Southern Cooperative Series Bulletin 343. Louisiana Agricultural
Experiment Station, Baton Rouge.
8. Jones, R.H. 1993. Longitudinal Data with Serial Correlation: A State-space
Approach. London: Chapman & Hall.
9. Lindsey, J.K. 1993. Models for Repeated Measurements. Oxford: Clarendon
Press.
10. Longford, N.T. 1993. Random Coefficient Models. Oxford: Clarendon Press.
11. Diggle, P., Liang, K-Y & Scott Zeger. 1994. Analysis of Longitudinal Data.
Oxford: Clarendon Press.
12. Davidian, M. & D. Giltinan. 1995. Nonlinear Models for Repeated Measurement
Data. London: Chapman & Hall.
13. Littell, R. C., G. A. Milliken, W. W. Stroup, & R. D. Wolfinger. 1996. SAS
System for Mixed Models. Cary, NC: SAS Institute, Inc.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
2
14. Gregoire, T. G., D. R. Brillinger, P. J. Diggle, E. Russek-Cohen, W. G. Warren, &
R. D. Wolfinger. (eds). 1997. Modelling Longitudinal and Spatially Correlated
Data: Methods, Applications, and Future Directions. (Lecture Notes in Statistics,
#122) Springer-Verlag.
15. Verbeke, G. & G. Molenberghs (eds). 1997. Linear Mixed Models in Practice
(in:Lecture Notes in Statistics, #126) Springer-Verlag
16. Vonesh, E. & V. Chinchilli. 1997. Linear and Nonlinear Models for the Analysis
of Repeated Measurements. New York: Marcel Dekker Inc.
17. McCulloch, C. E. & S, R, Searle. 2001. Generalized, Linear, and Mixed Models.
New York: Wiley.
18. Schabenberger, O. & F. Pierce. 2002. Contemporary Statistical Models for the
Plant and Soil Sciences. Boca Raton: CRC Press.
19. Diggle, P., Heagarty, P. Liang, K-Y & S. Zeger. 2002. Analysis of Longitudinal
Data (2nd ed.). Oxford: Clarendon Press.
20. Fitzmaurice, G., N. Laird & J. Ware. 2004. Applied Longitudinal Analysis.
Wiley-Interscience.
21. Laird, N. 2004. Analysis of longitudinal and cluster-correlated data. NSF-CBMS
Regional Conference Series in Probability and Statistics, Volume 8. Published by
Institute of Mathematical Statistics and the American Statistical Association.
22. Fitzmaurice, G. etal (eds). 2008. Longitudinal Data Analysis. Handbooks of
Modern Statistical Methods. CRC Press.
23. ……………………..Multivariate Multilevel Data. In Models for Repeated
Measures Data. Pp. 138 – 141.
Journals:
24. Statistical neerlandica (2004) Journal of the Netherlands Society for Statistics and
Operations Research. Volume 58(2): 125 - 254. Blackwell Publishing
Dissertations:
25. Gregoire, T. G. 1985. Generalized Error Structure for Forestry Yield Models
Fitted with Permanent Plot Data. Doctoral Dissertation submitted to Yale
University, New Haven, CT, USA.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
3
26. Eriksson, M. 1989. Integrating Forest Growth and Dendrochronological Studies.
Doctoral Dissertation submitted to the University of Minnesota, St. Paul, MN,
USA
27. Hurtado, G. I. 1993. Detection of Influential Observations in Linear Mixed
Models. Doctoral Dissertation submitted to North Carolina State University,
Raleigh, NC, USA.
28. Quiroga, R. R. 1993. Estimation of Nonlinear Mixed Effects and Random
Coefficient Models. Doctoral Dissertation submitted to North Carolina State
University, Raleigh, NC, USA 163 pp.
29. Van den Doel, I. T. 1994. Dynamics in Cross-Section and Panel Data Models.
Tinbergen Institute, Research Series No. 69. 183 pp.
30. Visser, H. 1994. Regression Models with Time-Varying Parameters: Applications
in the Environmental Sciences. Academisch Proefschrift submitted to the
Universiteit van Amsterdam.
31. Candy, S. G. 1999. Predictive Models for Integrated Pest Management of the Leaf
Beetle Chrysophtharta bimaculata in Eucalyptus nitens Plantations in Tasmania.
Doctoral Dissertation submitted to University of Tasmania, Hobart, Tasmania,
Australia.
32. Eerikainen, K. 2001. Modelling Stand Development on Pinus kesiya in
Southeaster Africa. Doctoral Dissertation submitted to the University of Joensuu,
Joensuu, Finland.
33. Mehtätalo, L. 2004. Predicting Stand Characteristics Using Limited
Measurements. Doctoral Dissertation submitted to the University of Joensuu,
Joensuu, Finland.
34. Wang, L. 2004. Parameter estimation for mixtures of generalized linear mixedeffects models. A Dissertation submitted to the Graduate Faculty of the
University of Georgia in Partial fulfillment of the requirements for the degree of
Doctor of Philosophy, Athens, Georgia. 129 pp.
Articles:
35. Wishart, J. 1938. Growth-Rate Determinations in Nutrition Studies with the
Bacon Pig, and Their Analysis. Biometrika 30:16-28.
36. Hoeffding, W. and Robbins, H. 1948. The Central Limit Theorem for dependent
random variables. Office of Naval Research Contract N7onr-284, Task Order II:
773 - 780
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
37. Eisenhart, C. 1947. The assumptions underlying the analysis of variance.
Biometrics 3(1)1-21.
38. Mandel, J. 1957. Fitting a Straight Line to Certain Types of Cumulative Data.
Journal of the American Statistical Association 52: 552-566.
39. Rao, C. R. 1958, Some Statistical Methods for Comparison of Growth Curves.
Biometrics 4:1-17.
40. Henderson, C. R., O. Kempthorne, S. R. Searle and C. M. von Krosigk. 1959.
The Estimation of Environmental and Genetic Trends from Records Subject to
Culling. Biometrics 15:192-218.
41. Kuh, E. 1959.The validity of cross-sectionally estimated behavior equations in
time series applications. Econometrica 27:197-214.
42. Rao, C. R. 1959. Some Problems Involving Linear Hypotheses in Multivariate
Analysis. Biometrika 46:49-58.
43. Danford, M. B., H. M. Hughes, and R. C. McNee. 1960. On the Analysis of
Repeated-Measurements Experiments. Biometrics 16: 547-565.
44. Jorgenson, D.W. 1961. Multiple regression analysis of a Poisson process.
American Statistical Association Journal: 235 - 245
45. Munklak, Y. 1961. Empirical Production Function Free of Management Bias.
Journal of Farm Economics 43:44-56.
46. Elston, R. C. and J. E. Grizzle. 1962. Estimation of Time-Response Curves and
Their Confidence Bands. Biometrics 18:148-159.
47. Goldberger, A. S. 1962. Best Linear Unbiased Prediction in the Generalized
Linear Regression Model. Journal of the American Statistical Association 57:
369-375.
48. Hoch, I. 1962. Estimation of Production Function Parameters Combining TimeSeries and Cross-Section Data. Econometrica 30:34-53.
49. Bush, N. and R. L. Anderson. 1963. A Comparison of Three Different
Procedures for Estimating Variance Components. Technometrics 5:421-440.
50. Mundlak, Y. 1963. Estimation of Production and Behavioral Functions from a
Combination of Cross-Section and Time-Series Data. In: Measurement in
Economics (Christ, C. F., ed.). Stanford University Press, pp. 138-166.
© 2007 Timothy G. Gregoire
4
MixedModelsBiblio.pdf
5
51. Thompson, W. A., Jr., and J. R. Moore. 1963. Non-Negative Estimates of
Variance Components. Technometrics 5:441-449.
52. Johnson, P. R. 1964. Some Aspects of Estimating Statistical Cost Functions.
Journal of Farm Economics 46:179-187.
53. Rao, C. R. 1965. The theory of least squares when the parameters are stochastic
and its application to the analysis of growth curves. Biometrika 52:447-458.
54. Day, N. E. 1966. Fitting curves to longitudinal data. Biometrics 22(2) 276-291.
55. Leak, W. 1966. Analysis of multiple systematic remeasurements. Forest Science
12(1) 69-73.
56. Hartley, H. O. 1967. Expectations, Variances and Covariances of Anova Mean
Squares by ‘Synthesis’. Biometrics 23:105-114.
57. Hartley, H. O. and J. N. K. Rao. 1967. Maximum-likelihood estimation for the
mixed analysis of variance model. Biometrika 54:93-108.
58. Rao, C. R. 1967. Least Squares Theory Using an Estimated Dispersion Matrix
and its Application to Measurement of Signals. Fifth Berkeley Symposium on
Mathematical Statistics and Probabilities, Vol. I, (L. M. LeCam and Jerzy
Neyman eds.), pp. 355-372.
59. Chapman, D. G. and J. Nam. 1968. Asymptotic power of chi square tests for
linear trends in proportions. Biometrics 24:315-28.
60. Hildreth, C. and J. P. Houck. 1968. Some Estimators for a Linear Model with
Random Coefficients. Journal of the American Statistical Association 63:584595.
61. Rao, C. R. 1968. A Note on a Previous Lemma in the Theory of Least Squares
and Some Further Results. Sankhya 30:259-266.
62. Searle, S. R. 1968. Another look at Henderson’s methods of estimating variance
components. Biometrics 24:749-787.
63. Swamy, P. A. V. B. and G. S. Maddala. 1968. Tests of Random Coefficient vs.
Fixed Coefficient Models Based on the Likelihood Ratio Principle. Department
of Economics at State University of New York at Buffalo, Economic Research
Group, Discussion Paper Number 35.
64. Grizzle, J. E. and D. M. Allen. 1969. Analysis of Growth and Dose Response
Curves. Biometrics 25:357-381.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
6
65. Hartley, H. O. and S. R. Searle. 1969. A Discontinuity in Mixed Model
Analyses. Biometrics 25: 573-576.
66. Hussain, A. 1969. A mixed model for regressions. Biometrika 56:327-336.
67. Klotz, J. H., R. C. Milton and S. Zacks. 1969. Mean Square Efficiency of
Estimators of Variance Components. Journal of the American Statistical
Association 64:1383-1402.
68. Thompson, R. 1969. Iterative Estimation of Variance Components for NonOrthogonal Data. Biometrics 25:767-773.
69. Wallace, T. D. and A. Hussain. 1969. The Use of Error Components Models in
Combining Cross Section with Time Series Data. Econometrica 37:55-72.
70. Chew, V. 1970. Covariance Matrix Estimation in Linear Models. Journal of the
American Statistical Association 65:173-181.
71. Patterson, H. D. and B. L. Lowe. 1970. The errors of long-term experiments.
Journal of Agricultural Science 74:53-60.
72. Amemiya, T. 1971. The Estimation of the Variances in a Variance-Components
Model. International Economic Review 12:1-13.
73. Hemmerle, W. J. 1971. Maximum Likelihood Algorithms for Linear Models
with Unequal Variances. ARO-D Proposal No. CRDARD-M-8049, “New
Developments in Sample Survey Theory” Technical Report No. 11. 25 pp.
74. Henderson, C. R., Jr. 1971. Comment on “The Use of Error Components Models
in Combining Cross Section with Time Series Data.” Econometrica 39:397-401.
75. Maddala, G. S. 1971. The Use of Variance Components Models in Pooling
Cross Section and Time Series Data. Econometrica 39:341-358.
76. Nerlove, M. 1971. Further Evidence on the Estimation of Dynamic Economic
Relations From a Time Series of Cross Sections. Econometrica 39:359-396.
77. Patterson, H. D. and R. Thompson. 1971. Recovery of inter-block information
when block sizes are unequal. Biometrika 58:545-554.
78. Rao, C. R. 1971. Unified Theory of Linear Estimation. Sankhya 33:371-394.
79. Rudan, J. W. and S. R. Searle. 1971. Attempts at inverting the variancecovariance matrix of the 2-way crossed classification, unbalanced data, random
model. Paper No. BU-353-M in the Biometrics Unit Mimeograph Series.
Department of Plant Breeding and Biometry, Cornell University. 20 pp.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
7
80. Searle, S. R. 1971. Topics in variance component estimation. Biometrics 27:176.
81. Tiao, G. C. and M. M. Ali. 1971. Analysis of correlated random effects: linear
model with two random components. Biometrika 58:37-51.
82. Townsend, E. C. and S. R. Searle. 1971. Best quadratic unbiased estimation of
variance components from unbalanced data in the 1-Way classification.
Biometrics 27:643-657.
83. Hussain, A. 1972. Some further remarks on a mixed model for regression. Int.
Stat. Rev. 40(1): 37 – 40
84. Lee, J. C. and S. Geisser. 1972. Growth Curve Prediction. Sankhya 34:393-412.
85. Mount, T. D. and S. R. Searle. 1972. Estimating variance components in
covariance Models. Paper No. BU-403-M in the Biometrics Unit Mimeograph
Series, Department of Plant Breeding and Biometry, Cornell University. 28 pp.
86. Rao, C. R. 1972. Estimation of Variance and Covariance Components in Linear
87. Models. Journal of the American Statistical Association 67:112-115.
88. Swamy, P. A. V. B., and S. S. Arora. 1972. The Exact Finite Sample Properties
of the Estimators of Coefficients in the Error Components Regression Models.
Econometrica, 40:261-275.
89. Arora, S. S. 1973. Error Components Regression Models and Their
Applications. Annals of Economic and Social Measurement, 2:451-461.
90. Balestra, P. 1973. Best Quadratic Unbiased Estimators of the VarianceCovariance Matrix in Normal Regression. Journal of Econometrics 1:17-28.
91. Froehlich, B. R. 1973. Some Estimators for a Random Coefficient Regression
Model. Journal of the American Statistical Association, 68:329-335.
92. Fuller, W. A. and G. E. Battese. 1973. Transformations for Estimation of Linear
Models with Nested-Error Structure. Journal of the American Statistical
Association, 68:626-632.
93. Hemmerle, W. J. and H. O. Hartley. 1973. Computing Maximum Likelihood
Estimates for the Mixed A.O.V. Model Using the W Transformation.
Technometrics, 15:819-831.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
8
94. Henderson, C. R. 1973. Maximum Likelihood Estimation of Variance
Components. 12 pp.
95. Johnson, K . H. and H. L. Lyon. 1973. Experimental Evidence on Combining
Cross-Section and Time Series Information. The Review of Economics and
Statistics 55:465-474.
96. Klotz, J. 1973. Statistical inference in Bernoulli trials with dependence. The
Annals of Statistics 1(2): 373 – 379
97. LaMotte, L. R. 1973. Quadratic Estimation of Variance Components.
Biometrics 29:311-330.
98. Maddala, G. S. and T. D. Mount. 1973. A Comparative Study of Alternative
Estimators for Variance Components Models Used in Econometric Applications.
Journal of the American Statistical Association 68:324-328.
99. Rosenberg, B. 1973. Linear regression with randomly dispersed parameters.
Biometrika, 60:65-72.
100.
Searle, S. R. 1973. Univariate data for multi-variable situations:
estimating variance components. In: Multivariate Statistical Inference (D. G.
Kabe and R. P. Gupta, eds.). Proceedings of the Research Seminar at Dalhousie
University, Halifax, North Holland, Amsterdam., 23-25 March 1972. pp. 197216.
101.
Searle, S. R. 1973. Derivation of prediction formulae. Paper No. BU482-M in the Biometrics Unit Mimeograph Series, Cornell University. 39 pp.
102.
Searle, S. R. and T. R. Rounsaville. 1973. On estimating covariance
components. Paper No. BU-429-M in the Biometrics Unit Mimeograph Series,
Department of Animal Science, Cornell University. 4 pp.
103.
Searle, S. R. and J. W. Rudan. 1973. Wanted: an inverse matrix.
Communications in Statistics 2:155-166.
104.
Swamy, P. A. V. B. 1973. Criteria, Constraints and Multicollinearity in
Random Coefficient Regression Models. Annals of Economic and Social
Management, 2:429-450.
105.
Swamy, P. A. V. B. and J. S. Mehta. 1973. Bayesian Analysis of Error
Components Regression Models. Journal of the American Statistical Association
68:648-658.
106.
Fuller, W. A. and G. E. Battese. 1974. Estimation of Linear Models with
Crossed-Error Structure. Journal of Econometrics 2:67-78.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
9
107.
Henderson, C. R., S. R. Searle and L. R. Schaeffer. 1974. The invariance
and calculation of method 2 for estimating variance components. Biometrics
30:583-588.
108.
Hsiao, C. 1974. Statistical Inference for a Model with Both Random
Cross-Sectional and Time Effects. International Economic Review 15:12-30.
109.
Kowalski, C. J. and K. E. Guire. 1974. Longitudinal Data Analysis.
Growth 38:131-169.
110.
Searle, S. R. 1974. Prediction, mixed models, and variance components.
Reliability and Biometry. SIAM, Philadelphia. p. 229-266.
111.
Srivastava, J. N. and L. L. McDonald. 1974. Analysis of Growth Curves
Under the Hierarchical Models. Sankhya, 36:251-260.
112.
Swamy, P. A. V. B. 1974. Linear models with random coefficients. In:
Frontiers in Econometrics (P. Zarembka, ed.). 252 pp.
113.
Fearn, T. 1975. A Bayesian approach to growth curves. Biometrika
62:89-100.
114.
Hedayat, A. and K. Afsarinejad. 1975. Repeated Measurements Designs,
I. In: A Survey of Statistical Design and Linear Models (J. N. Srivastava, ed.)
pp. 229-242.
115.
Henderson, C. R. 1975. Best Linear Unbiased Estimation and Prediction
Under a Selection Model. Biometrics 31:423-447.
116.
Hocking, R. R. and M. H. Kutner. 1975. Some Analytical and Numerical
Comparisons of Estimators for the Mixed A.O.V. Model. Biometrics 31:19-27.
117.
Hsiao, C. 1975. Some Estimation Methods for a Random Coefficient
Model. Econometrica 43:305-325.
118.
Ladd, D.W. 1975. An algorithm for the binomial distribution with
dependent trials. Journal of the American Statistical Association 70(350): 334 340
119.
Moriarty, M. 1975. Cross-Sectional, Time-Series Issues in the Analysis
of Marketing Decision Variables. Journal of Marketing Research 12:142-150.
120.
Rao, C. R. 1975. Simultaneous Estimation of Parameters in Different
Linear Models and Applications to Biometric Problems. Biometrics 31:545-554.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
10
121.
Schaeffer, L. R. 1975. 398: Disconnectedness and Variance Component
Estimation. Biometrics 31:969-977.
122.
Corbeil, R. R. and S. R. Searle. 1976. Restricted Maximum Likelihood
(REML) Estimation of Variance Components in the Mixed Model.
Technometrics 18(1) 31-38.
123.
Corbeil, R. R. and S. R. Searle. 1976. A comparison of variance
component estimators. Biometrics 32:779-791.
124.
Harville, D. 1976. Shorter Communications. Biometrics 32:403-407.
125.
Harville, D. 1976. Extension of the Gauss-Markov Theorem to Include
the Estimation of Random Effects. Annals of Statistics 4:384-395.
126.
Jennrich, R. I. and P. F. Sampson. 1976. Newton-Raphson and Related
Algorithms for Maximum Likelihood Variance Component Estimation.
Technometrics 18:11-17.
127.
Olsen, A., J. Seely and D. Birkes. 1976. Invariant Quadratic Unbiased
Estimation for Two Variance Components. The Annals of Statistics 4:878-890.
128.
Rowell, J. G. and D. E. Walters. 1976. Analysing data with repeated
observations on each experimental unit. Journal of Agricultural Science 87: 423432.
129.
Sullivan, A. D. and M. R. Reynolds, Jr. 1976. Regression Problems from
Repeated Measurements. Forest Science 22:382-385.
130.
Harville, D. A. 1977. Maximum Likelihood Approaches to Variance
Component Estimation and to Related Problems. Journal of the American
Statistical Association 72:320-340.
131.
Havenner, A. and R. Herman. 1977. Computer Algorithm Pooled TimeSeries Cross-Section Estimation. Econometrica 45:1535-1536.
132.
Johnson, L. W. 1977. Stochastic Parameter Regression: An Annotated
Bibliography. International Statistical Review 45:257-272.
133.
Miller, J. J. 1977. Asymptotic Properties of Maximum Likelihood
Estimates in the Mixed Model of the Analysis of Variance. Annals of Statistics
5:746-762.
134.
Nelder, J.A. 1977. A reformulation of linear models. J. R. Statist. Soc. A.,
140: 48 - 77
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
11
135.
Sager, T. W. 1977. A New Approach to Regression in Certain
Time/Space Series Problems, Department of Statistics, Stanford University,
Technical Report No. 11. 12 pp.
136.
Swamy, P. A. V. B. and J. S. Mehta. 1977. Estimation of Linear Models
with Time and Cross-Sectionally Varying Coefficients. Journal of the American
Statistical Association 72:890-898.
137.
Zerbe, G. O. and S. H. Walker. 1977. A Randomization Test for
Comparison of Groups of Growth Curves with Different Polynomial Design
Matrices. Biometrics 33:653-657.
138.
Ahrens, H. 1978. MINQUE and ANOVA Estimator for One-way
Classification - a Risk Comparison. Biometrical Journal 20:535-556.
139.
Amemiy, T. 1978. A Note on a Random Coefficients Model.
International Economic Review 19:793-796.
140.
Lillard, L. A. and R. J. Willis. 1978. Dynamic Aspects of Earning
Mobility. Econometrica 46:985-1012.
141.
Mundlak, Y. 1978. On the Pooling of Time Series and Cross Section
Data. Econometrica 46:69-85.
142.
Rao, P. S. R. S. and Y. P. Chaubey. 1978. Three Modifications of the
Principle of the Minque. Communications in Statistics-Theory & Methods
A7(8):767-778.
143.
Schwertman, N. C. 1978. A Note on the Geisser-Greenhouse Correction
for Incomplete Data Split-Plot Analysis. Journal of the American Statistical
Association 73:393-396.
144.
Searle, S. R. 1978. A summary of recently developed methods of
estimating variance components. Proceedings of the Computer Science and
Statistics 11th Annual Symposium on the Interface (A. R. Gallant and T. M.
Gerig, eds.). NC State University, Institute of Statistics. pp. 64-69.
145.
Seegrist, D. W. & S. L. Arner. 1978. Statistical analysis of linear growth
and yield models with correlated observations from permanent plots remeasured
at fixed intervals. Publica-tion FWS-1-78, School of Forestry and Wildlife
Resources, Virginia Polytechnic Institute and State University.
146.
Swallow, W. H. and S. R. Searle. 1978. Minimum variance quadratic
unbiased estimation (MIVQUE) of variance components. Technometrics 20:265272.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
12
147.
Taylor, W. E. 1978. The Heteroscedastic Linear Model: Exact Finite
Sample Results. Econometrica 46:663-675
148.
Ward, R. W. and J. E. Davis. 1978. A Pooled Cross-Section Time Series
Model of Coupon Promotions. American Journal of Agricultural Economics
60:393-401.
149.
Berzeg, K. 1979. The Error Components Model. Journal of
Econometrics 10:99-102.
150.
Glasbey, C. A. 1979. Correlated Residuals in Non-linear Regression
Applied to Growth Data. Applied Statistics 28:251-259.
151.
Hess, J. L. 1979. Sensitivity of MINQUE with Respect to A Priori
Weights. Biometrics 35:645-649.
152.
Kiefer, N. M. 1979. Population Heterogeneity and Inference from Panel
Data on the Effects of Vocational Education. Journal of Political Economy
87:S213-S226.
153.
Liu, L-M. 1979. A Bayesian Approach to Random Coefficient
Regression Models. BMDP Statistical Software, Department of Biomathematics,
University of California, Los Angeles, Technical Report No. 62. 17 pp.
154.
Liu, L-M. and G. C. Tiao. 1979. Random Coefficient First Order
Autoregressive Models. BMDP Statistical Software, Department of
Biomathematics, University of California, Los Angeles, Technical Report No. 64.
26 pp.
155.
Sandland, R. L. and C. A. McGilchrist. 1979. Stochastic Growth Curve
Analysis. Biometrics 35:255-271.
156.
Searle, S. R. and H. V. Henderson. 1979. Dispersion matrices for
variance components models. Journal of the American Statistical Association
74:465-470.
157.
Taub, A. J. 1979. Prediction in the context of the variance-components
model. Journal of Econometrics 10:103-107.
158.
Zerbe, G. O. 1979. Randomization Analysis of the Completely
Randomized Design Extended to Growth and Response Curves. Journal of the
American Statistical Association 74:215-221.
159.
Davidson, M. L. 1980. The Multivariate Approach to Repeated
Measures. Presented at meeting of the American Statistical Association,
Technical Report No. 75. 29 pp.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
13
160.
Johnson, L. W. 1980. Stochastic Parameter Regression: an Additional
Annotated Bibliography. International Statistical Review 48:95-102.
161.
Kiefer, N. M. 1980. Estimation of Fixed Effect Models for Time Series
of Cross-Sections with Arbitrary Intertemporal Covariance. Journal of
Econometrics 14:195-202.
162.
Sheiner, L. B. and S. L. Beal. 1980. Evaluation of Methods for
Estimating Population Pharmacokinetic Parameters. I. Michaelis-Menten Model:
Routine Clinical Pharmacokinetic Data. Journal of Pharmacokinetics and
Biopharmaceutics 8:553-571.
163.
Taylor, W. E. 1980. Small Sample Consideration in Estimation from
Panel Data. Journal of Econometrics 13:203-223.
164.
Zerbe, G. O. and R. H. Jones. 1980. On Application of Growth Curve
Techniques to Time Series Data. Journal of the American Statistical Association
75:507-509.
165.
Ahrens, H. and R. Pincus. 1981. On Two Measures of Unbalancedness in
a One-Way Model and Their Relation to Efficiency. Biometrical Journal 23:227235.
166.
Ahrens, H., J. Kleffe and R. Tenzler. 1981. Mean Square Error
Comparison for MINQUE, ANOVA and Two Alternative Estimators Under the
Unbalanced One-Way Random Model. Biometrical Journal 23:323-342.
167.
Anderson, T. W. and C. Hsiao. 1981. Estimation of Dynamic Models
with Error Components. Journal of the American Statistical Association 76:598606.
168.
Baltagi, B. H. 1981. POOLING. An Experimental Study of Alternative
Testing and Estimation Procedures in a Two-Way Error Component Model.
Journal of Econometrics 17:21-49.
169.
Biørn, E. 1981. Estimating Economic Relations From Incomplete CrossSection/Tim-Series Data. Journal of Econometrics 15:221-236.
170.
Goldstein, H. 1981. Some Graphical Procedures for the Preliminary
Processing of Longitudinal Data. In: Interpreting Multivariate Data (V. Barnett,
ed.). pp. 307-319.
171.
178.
Heckman, J. J. 1981. Statistical Models for Discrete Panel Data. p. 114-
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
14
172.
Jöreskog, K. G. 1981. Analysis of Covariance Structures. Scandinavian
Journal of Statistics 8:65-92.
173.
Kackar, R. N. and D. A. Harville. 1981. Unbiasedness of Two-stage
Estimation and Prediction Procedures for Mixed Linear Models.
Communications in Statistics-Theory & Methods A10:1249-1261.
174.
Rao, P. S. R. S., J. Kaplan and W. G. Cochran. 1981. Estimators for the
One-Way Unbalanced Random Effects Model With Unequal Error Variances.
Journal of the American Statistical Association 76:89-97.
175.
Wilson, P. D., J. D. Hebel and R. Sherwin. 1981. Screening and
Diagnosis when Within-Individual Observations are Markov-Dependent.
Biometrics 37:553-565.
176.
Ahrens, H. and J. Sanchez. 1982. Unbalancedness and Efficiency in
Estimating Components of Variance: MINQUE and ANOVA Procedure.
Biometrical Journal 24:649-661.
177.
Aikin, M. 1982. Regression Models for Repeated Measurements.
Biometrics 37:831-832.
178.
Laird, N. M. and J. H. Ware. 1982. Random-Effects Models for
Longitudinal Data. Biometrics 38:963-974.
179.
Wansbeek, T. and A. Kapteyn. 1982. A Class of Decomposition of the
Variance-Covariance Matrix of a Generalized Error Components Model.
Econometrica 50:713-724.
180.
Avery, R. B., L. P. Hansen and V. J. Hotz. 1983. Multiperiod Probit
Models and Orthogonality Condition Estimation. International Economic Review
24:21-35.
181.
Dalal, S. R. 1983. Exact Simultaneous Confidence Bands for Random
Intercept Regression. Technometrics 25:263-269.
182.
Dielman, T. E. 1983. Pooled Cross-Sectional and Time Series Data: A
Survey of Current Statistical Methodology. The American Statistician 37:111122.
183.
Giesbrecht, F. G. 1983. An Efficient Procedure for Computing Minque of
Variance Components and Generalized Least Squares Estimates of Fixed Effects.
Communications in Statistics-Theory & Methods 12:2169-2177.
184.
Hearne, E. M., III, G. M. Clark, and J. P. Hatch. 1983. A Test for Serial
Correlation in Univariate Repeated-Measures Analysis. Biometrics 39:237-243.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
15
185.
Laird, N. 1983. Further comparative analyses of pretest-posttest research
designs. The American Statistician 37: 329-330.
186.
Strenio, J. F., H. I. Weisberg and A. S. Bryk. 1983. Empirical Bayes
Estimation of Individual Growth-Curve Parameters and their Relationship to
Covariates. Biometrics 39:71-86.
187.
Barcikowski, R. S. and R. R. Robey. 1984. Decisions in Single Group
Repeated Measures Analysis: Statistical Tests and Three Computer Packages.
The American Statistician 38:148-153.
188.
Heckman, J. J. and B. Singer. 1984. Econometric Duration Analysis.
Journal of Econometrics 24:63-132.
189.
Kackar, R. N. and D. A. Harville. 1984. Approximations for Standard
Errors of Estimators of Fixed and Random Effects in Mixed Linear Models.
Journal of the American Statistical Association 79:853-862.
190.
Mardia, K.V. and Marshall, R.J. 1984. Maximum likelihood estimation of
models for residual covariance in spatial regression. Biometrika 71(1): 135 – 146
191.
Monlezun, C. J., D. C. Blouin and L. C. Malone. 1984. Contrasting Split
Plot and Repeated Measures Experiments and Analyses. The American
Statistician 38:21-31.
192.
Searle, S. R. 1984. Best Linear Unbiased Estimation in Mixed Models of
the Analysis of Variance. Paper No. BU-864-M in the Biometrics Unit
Mimeograph Series, Cornell University. 15 pp.
193.
Steimer, J-L., A. Mallet, J-L. Golmard and J-F. Boisvieux. 1984.
Alternative Approaches to Estimation of Population Pharmacokinetic Parameters:
Comparison with the Nonlinear Mixed-Effect Model. Drug Metabolism Reviews
15:265-292.
194.
Stiratelli, R., N. Laird and J. H. Ware. 1984. Random-Effects Models for
Serial Observations with Binary Response. Biometrics 40:961-971.
195.
Swallow, W. H. and J. F. Monahan. 1984. Monte Carlo Comparison of
ANOVA, MIVQUE, REML, and ML Estimators of Variance Components.
Technometrics 26:47-57.
196.
West, P. W., D. A. Ratkowsky and A. W. Davis. 1984. Problems of
Hypothesis Testing of Regressions with Multiple Measurements from Individual
Sampling Units. Forest Ecology and Management 7:207-224.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
16
197.
Beal, S. L. and L. B. Sheiner. 1985. Methodology of Population
Pharmacokinetics. In: Drug Fate and Metabolism (E. R. Garrett and J. L. Hirtz,
eds.) 5:135-183.
198.
Chamberlain, G. 1985. Heterogeneity, omitted variable bias, and duration
dependence. In: Longitudinal analysis of labor market data (J. J. Heckman and
B. Singer, eds.), pp. 3-39.
199.
Giesbrecht, F. G. and J. C. Burns. 1985. Two-Stage Analysis Based on a
Mixed Model: Large-Sample Asymptotic Theory and Small-Sample Simulation
Results. Biometrics 41:477-486.
200.
Harville, D. A. 1985. Decomposition of Prediction Error. Journal of the
American Statistical Association 80:132-138.
201.
Harville, D. A. and A. P. Fenech. 1985. Confidence Intervals for a
Variance Ratio, or for Heritability, in an Unbalanced Mixed Linear Model.
Biometrics 41:137-152.
202.
Khuri, A. I. and H. Sahai. 1985. Variance Components Analysis: A
Selective Literature Survey. International Statistical Review 53:279-300.
203.
Koch, G. G., P. K. Sen and I. Amara. 1985. (Chi-squared Tests Clinical
Trials Cox’s Regression Model Distribution-Free Methods Mantel-Haenszel
Statistic Order Statistics Survival Analysis). In: Encyclopedia of Statistical
Sciences 5:142-155.
204.
Mansour, H., E. V. Nordheim, and J. J. Rutledge. 1985. Maximum
Likelihood Estimation of Variance Components in Repeated Measures Design
Assuming Autoregressive Errors. Biometrics 41:287-294.
205.
O’Brien, R. G. and M. K. Kaiser. 1985. MANOVA Methods for
Analyzing Repeated Measures Designs: An Extensive Primer. Psychological
Bulletin 97:316-333.
206.
Pantula, S. G. and K. H. Pollock. 1985. Nested Analysis of Variance with
Autocorrelated Errors. Biometrics 41:909-920.
207.
Racine-Poon, A. 1985. A Bayesian Approach to Nonlinear Random
Effects Models. Biometrics 41:1015-1023.
208.
Rosner, B., A. Muñoz, I. Tager, F. Speizer and S. Weiss. 1985. The Use
of an Autoregressive Model for the Analysis of Longitudinal Data in
Epidemiologic Studies. Statistics in Medicine 4:457-467.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
17
209.
Schwertman, N. C., W. Flynn, S. Stein, and K. L. Schenk. 1985. A
Monte Carlo Study of Alternative Procedures for Testing the Hypothesis of
Parallelism for Complete and Incomplete Growth Curve Data. Journal Statistical
Computation Simulation 21:1-37.
210.
Ware, J. H. 1985. Linear Models for the Analysis of longitudinal Studies.
The American Statistician 39:95-101.
211.
Ware, J. H. and V. De Gruttola. 1985. Multivariate Linear Models for
Longitudinal Data: A Bootstrap Study of the GLS Estimator. Biostatistics 421434.
212.
Berkey, C. S. and N. M. Laird. 1986. Nonlinear growth curve analysis:
estimating the population parameters. Annals of Human Biology 13:111-128.
213.
Bondeson, J. 1986. Biomedical Applications of Random Coefficient
Regression Models. University of Lund E3:1-103.
214.
Carter, R. L. and M. C. K. Yang. 1986. Large Sample Inference in
Random Coefficient Regression Models. Immun. Statistics-Theor. & Methods
15:2507-2525.
215.
Casella, G. and S. R. Searle. 1986. On a Matrix Identity Useful in REML
Estimation of Variance Components. Techincal Report BU-875-M, Department
of Plant Breeding and Biometry, Cornell University. (This is a revision of an
April 1985 Technical Report of the same number).
216.
Dufour, J. 1986. Bias of S2 in linear regressions with dependent errors.
The American Stastician 40(4): 284 – 285
217.
Goldstein, H. 1986. Efficient statistical modelling of longitudinal data.
Annals of Human Biology 13:129-141.
218.
Goldstein, H. 1986. Multilevel mixed linear model analysis using
iterative generalized least squares. Biometrika 73:43-56.
219.
Jennrich, R. I. and M. D. Schluchter. 1986. Unbalanced RepeatedMeasures Models with Structured Covariance Matrices. Biometrics 42:805-820.
220.
Lappi, J. 1986. Mixed Linear Models for Analyzing and Predicting Stem
Form Variations of Scots Pine. Communicationes Instituti Forestalis Fenniae
134. Helsinki: The Finnish Forest Research Institute.
221.
Liang, K-Y. and S. L. Zeger. 1986. Longitudinal data analysis using
generalized linear models. Biometrika 73:13-22.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
18
222.
Louis, T. A., J. Robins, D. W. Dockery, A. Spiro, III, and J. H. Ware.
1986. Explaining Discrepancies Between Longitudinal and Cross-Sectional
Models. Journal of Chronic Diseases 39:831-839.
223.
Moulton, B. R. 1986. Random Group Effects and the Precision of
Regression Estimates. Journal of Econometrics 31:385-397.
224.
Muñoz, A. B. Rosner and V. Carey. 1986. Regression Analysis in the
Presence of Heterogeneous Intraclass Correlations. Biometrics 42:653-658.
225.
Rochon, J. 1986. Inference From the Incomplete Longitudinal Design: A
Collection of SAS Macros. SUGI 11:883-888.
226.
Schwertman, N. C. and L. K. Heilbrun. 1986. A Successive Differences
Method for Growth Curves With Missing Data and Random Observation Times.
Journal of the American Statistical Association 81:912-916.
227.
Searle, S. R. and F. Pukelsheim. 1986. Effects of Intraclass Correlation
on Weighted Averages. The American Statistician 40:103-105.
228.
Smith, S. P. and H. U. Graser. 1986. Estimating Variance Components in
a Class of Mixed Models by Restricted Maximum Likelihood. Journal Dairy
Science 69:1156-1165.
229.
Vonesh, E. F. and K. O. Story. 1986. A Generalized Growth Curve
Procedure for the Analysis of Incomplete Longitudinal Data. pp. 889-894.
230.
West, P. W., A. W. Davis and D. A. Ratkowsky. 1986. Approaches to
Regression Analysis with Multiple Measurements from Individual Sampling
Units. Journal Statistical Computation Simulation 26:149-175.
231.
Westfall, P. H. 1986. Asymptotic Normality of the ANOVA Estimates of
Components of Variance in the Nonnormal, Unbalanced Hierarchal Mixed
Model. The Annals of Statistics 14:1572-1582.
232.
Azzalini, A. 1987. Growth Curves Analysis for Patterned Covariance
Matrices. In: New Perspectives in Theoretical and Applied Statistics (M. Puri, J.
P. Vilaplana and W. Wertz, eds.) 544 pp.
233.
Beckman, R. J., C. J. Nachtsheim and R. D. Cook. 1987. Diagnostics for
Mixed-Model Analysis of Variance. Technometrics 29:413-426.
234.
Berk, K. 1987. Computing for Incomplete Repeated Measures.
Biometrics 43:385-398.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
19
235.
Conerly, M. D. and J. T. Webster. 1987. Minqe for the One-way
Classification. Biometrical Mtg., Dallas, 17 pp.
236.
Gelfand, A. E. and D. K. Dey. 1987. Improved Estimation in a Mixed
Model. Technical Report No. 87-21, University of Connecticut, Dept. of
Statistics.
237.
Gregoire, T. G. 1987. Generalized error structure for forestry yield
models. Forest Science 33:423-444.
238.
Gruttola, V., J. H. Ware, and T. A. Louis. 1987. Influence Analysis of
Generalized Least Squares Estimators. Journal of the American Statistical
Association 82:911-917.
239.
Jones, R. H. 1987. Serial Correlation in Unbalanced Mixed Models.
Bulletin of the International Statistical Institute, Proceedings of the 46th Session,
Tokyo, 8-16 September, 1987, Book 4, 105-122.
240.
Kenward, M. G. 1987. A Method for Comparing Profiles of Repeated
Measurements. Applied Statistics 36:296-308.
241.
Krämer, W. & Donninger, C. 1987. Spatial Autocorrelation Among
Errors and the Relative Efficiency of OLS in the Linear Regression Model.
Journal of the American Statistical Association 82(398): 577-579.
242.
Laird, N., N. Lange and D. Stram. 1987. Maximum Likelihood
Computations with Repeated Measures: Application of the EM Algorithm.
Journal of the American Statistical Association 82:97-105.
243.
Louv, W. C. 1987. Estimation of Individual Growth Curves by
Empirically Weighted Least Squares. Biometrical Journal 29:81-92.
244.
Palta, M. and T. Cook. 1987. Some Considerations in the Analysis of
Rates of Change in Longitudinal Studies. Statistics in Medicine 6:599-611.
245.
Robinson, D. L. 1987. Estimation and use of variance components. The
Statistician 36:3-14.
246.
Rao, C. R. 1987. Estimation in linear models with mixed effects: a
unified theory. Proceedings of the Second International Tampere Conference in
Statistics, Tampere Finland, 1-4 June 1987. pp. 73-98.
247.
Rao, C. R. 1987. Prediction of Future Observations in Growth Curve
Models. Statistical Science 2:434-471.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
20
248.
Zeger, S. L. and S. D. Harlow. 1987. Mathematical Models from Laws of
Growth to Tools for Biologic Analysis: Fifty Years of Growth. Growth 51:1-21.
249.
Abramson, I. 1988. A Recursive Regression for High-Dimensional
Models, With Application to Growth Curves and Repeated Measures. Journal of
the American Statistical Association 83:1073-1077.
250.
Battese, G. E., R. M. Harter and W. A. Fuller. 1988. An ErrorComponents Model for Prediction of County Crop Areas Using Survey and
Satellite Data. Journal of the American Statistical Association 83:28-36.
251.
Beal, S. L. and L. B. Sheiner. 1988. Heteroscedastic Nonlinear
Regression. Technometrics 30:327-338.
252.
Burdick, R. K. and F. A. Graybill. 1988. The Present Status of
Confidence Interval Estimation on Variance Components in Balanced and
Unbalanced Random Models. Communications in Statistics-Theory & Methods
17:1165-1195.
253.
Diem, J. E. and J. R. Liukkonen. 1988. A Comparative Study of Three
Methods for Analyzing Longitudinal Pulmonary Function Data. Statistics in
Medicine 7:19-28.
254.
Diggle, P. J. 1988. An Approach to the Analysis of Repeated
Measurements. Biometrics 44:959-971.
255.
Holtz-Eakin, D. W. Newey and H. S. Rosen. 1988. Estimating Vector
Autoregressions with Panel Data. Econometrica 45:1371-1395.
256.
Jeske, D. R. and D. A. Harville. 1988. Prediction-Interval Procedures and
(Fixed-Effects) Confidence-Interval Procedures for Mixed Linear Models.
Communications in Statistics-Theory & Methods 17:1053-1087.
257.
Lauer, R. M. and W. R. Clarke. 1988. A Longitudinal View of Blood
Pressure During Childhood: The Muscatine Study. Statistics in Medicine 7:4757.
258.
Lindstrom, M. J. and D. M. Bates. 1988. Newton-Raphson and EM
Algorithms for Linear Mixed-Effects Models for Repeated-Measures Data.
Journal of the American Statistical Association 83:1014-1022.
259.
Louis, T. A. 1988. General Methods for Analyzing Repeated Measures.
Statistics in Medicine 7:29-45.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
21
260.
McLean, R. A. and W. L. Sanders. 1988. Approximating Degrees of
Freedom for Stand Errors in Mixed Linear Models. In: American Statistical
Association 1988 Proceedings of the Statistical Computing Section. pp. 50-62.
261.
Rao, P. S. R. S. and P. Kuranchie. 1988. Variance Components of the
Linear Regression Model with a Random Intercept. Communications in
Statistics-Theory & Methods 17:1011-1026.
262.
Rosner, B. and A. Muñoz. 1988. Autoregressive Modelling for the
Analysis of Longitudinal Data with Unequally Spaced Examinations. Statistics in
Medicine 7:59-71.
263.
Schluchter, M. D. 1988. Analysis of Incomplete Multivariate Data Using
Linear Models with Structured Covariance Matrices. Statistics in Medicine
7:317-324.
264.
Searle, S. R. 1988. Best linear unbiased estimation in mixed models of
the analysis of variance. In: Probability and Statistics: Essays in honor of Franklin
A. Graybill. (J. N. Srivastava, ed.) Elsevier Science Publishers B. V. (NorthHolland).
265.
Searle, S. R. 1988. Mixed Models and Unbalanced Data: Wherefrom,
Whereat and Whereto? Communications in Statistics-Theory & Methods 17:935968.
266.
van Houwelingen, J. C. 1988. Use and Abuse of Variance Models in
Regression. Biometrics 44:1073-1081.
267.
Wilson, P. D. 1988. Autoregressive Growth Curves and Kalman
Filtering. Statistics in Medicine 7:73-86.
268.
Zeger, S. L. 1988. A regression model for time series of counts.
Biometrika 75:621-629.
269.
Zeger, S. L., K-Y. Liang and P. S. Albert. 1988. Models for Longitudinal
Data: A Generalized Estimating Equation Approach. Biometrics 44:1049-1060.
270.
Zeger, S.L. 1988. Commentary. Statistics in Medicine 7: 161 – 168
271.
Agresti, A. 1989. A Survey of Models for Repeated Ordered Categorical
Response Data. Statistics in Medicine 8:1209-1224.
272.
Bondeson, J. 1989. Random Coefficient Regression Models in
Biostatistics. CODEN: LUNFD6/(NFMS-3113)/1-151.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
22
273.
Boos, D. D. and C. Brownie. 1989. Bootstrap Methods for Testing
Homogeneity of Variances. Technometrics 31:69-82.
274.
Breusch, T. S., G. E. Mizon and Peter Schmidt. 1989. Efficient
Estimation Using Panel Data. Econometrica 57:695-700.
275.
Candy, S. G. 1989. Growth and Yield Models for Pinus Radiata in
Tasmania. New Zealand Journal of Forestry Science19:112-133.
276.
Chi, E. M. and G. C. Reinsel. 1989. Models for Longitudinal Data with
Random Effects and AR(1) Errors. Journal of the American Statistical
Association 84:452-459.
277.
Diggle, P. J. 1989. Testing for Random Dropouts in Repeated
Measurement Data. Biometrics 45:1255-1258.
278.
Diggle, P. J. and J. B. Donnelly. 1989. A Selected Bibliography on the
Analysis of Repeated Measurements and Related Areas. Australian Journal of
Statistics 31:183-193.
279.
Driscoll, M. S., T. M. Ludden, D. T. Casto and L. C. Littlefield. 1989.
Evaluation of Theophylline Population Using Mixed Effects Models. Journal of
Pharmacokinetics and Biopharmaceutics 17:141-168.
280.
Geary, D. N. 1989. Modelling the Covariance Structure of Repeated
Measurements. Biometrics 45:1183-1195.
281.
Gillespie, A. J. R. and T. Cunia. 1989. Linear regression models for
biomass table construction, using cluster samples. Canadian Journal of Forest
Resources 19:664-673.
282.
Giltinan, D. M. and D. Ruppert. 1989. Fitting Heteroscedastic
Regression Models to Individual Pharmacokinetic Data Using Standard Statistical
Software. Journal of Pharmacokinetics and Biopharmaceutics 17:601-614.
283.
Gumpertz, M. and S. G. Pantula. 1989. A Simple Approach to Inference
in Random Coefficient Models. The American Statistician 43:203-210.
284.
Hocking, R. R., J. W. Green and R. H. Bremer. 1989. VarianceComponent Estimation with Model-Based Diagnostics. Technometrics 31:227239.
285.
Lange, K. L., R. J. A. Little and J. M. G. Taylor. 1989. Robust Statistical
Modeling Using the t Distribution. Journal of the American Statistical
Association 84:881-896.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
23
286.
Lange, N. and N. M. Laird. 1989. The Effect of Covariance Structure on
Variance Estimation in Balanced Growth-Curve Models with Random
Parameters. Journal of the American Statistical Association 84:241-247.
287.
Lange, N. and L. Ryan. 1989. Assessing Normality in Random Effects
Models. Annals of Statistics 17:624-642.
288.
Moulton, B. R. and W. C. Randolph. 1989. Alternative Tests of the Error
Components Model. Econometrica 47:685-693.
289.
Rochon, J. and R. W. Helms. 1989. Maximum Likelihood Estimation for
Incomplete Repeated-Measures Experiments Under an ARMA Covariance
Structure. Biometrics 45:207-218.
290.
Rudemo, M., D. Ruppert and J. C. Streibig. 1989. Random-Effect
Models in Nonlinear Regression with Applications to Bioassay. Biometrics
45:349-362.
291.
Searle, S. R. 1989. Variance components - some history and a summary
account of estimation methods. Journal Animal Breeding and Genetics 106:1-29.
292.
Stanek, E. J., S. S. Shetterley, L. H. Allen, G. H. Pelto and A. Chavez.
1989. A Cautionary Note on the Use of Autoregressive Models in Analysis of
Longitudinal Data. Statistics in Medicine 8:1523-1528.
293.
Stroup, W. W. 1989. Why mixed models. In: Applications of Mixed
Models in Agriculture and Related Disciplines, Southern Cooperative Series
Bulletin No. 343. pp. 1-5. Louisiana State University Agricultural Experiment
Station. Baton Rouge.
294.
Tong, L-I. and P. L. Cornelius. 1989. Studies on the Estimation of the
Slope Parameter in the Simple Linear Regression Model with One-Fold Nested
Error Structure. Communications in Statistics-Simulation & Computation.
18:201-225.
295.
Wansbeek, T. and A. Kapteyn. 1989. Estimation of the ErrorComponents Model with Incomplete Panels. Journal of Econometrics 41:341363.
296.
Waternaux, C., N. M. Laird and J. H. Ware. 1989. Methods for Analysis
of Longitudinal Data: Blood-Lead Concentrations and Cognitive Development.
Journal of the American Statistical Association 84:33-41.
297.
Bondeson, J. 1990. Prediction in Random Coefficient Regression
Models. Biometrical Journal 32:387-405.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
24
298.
Bondeson, J. and J. Lanke. 1990. A Medical Application of the General
Random Coefficient Regression Model. Biometrical Journal 32:407-426.
299.
Cullis, B. R. and C. A. McGilchrist. 1990. A Model for the Analysis of
Growth Data from Designed Experiments. Biometrics 46:131-142.
300.
Diggle, P. J. 1990. Repeated Measurements. In: Time Series: A
Biostatistical Introduction. pp. 134-164.
301.
Dong, M. C. and I. L. Mao. 1990. Heterogeneity of (Co)Variance and
Heritability in Different Levels of Intraherd Milk Production Variance and of
Herd Average. Journal of Dairy Science 73:843-851.
302.
Finney, D. J. 1990. Repeated Measurements: What is Measured and
What Repeats? Statistics in Medicine 9:639-644.
303.
Gallo, J. and A. I. Khuri. 1990. Exact Tests for the Random and Fixed
Effects in an Unbalanced Mixed Two-Way Cross-Classification Model.
Biometrics 46:1087-1095.
304.
Harville, D. A. 1990. BLUP (Best Linear Unbiased Prediction) and
Beyond. In: Advances in Statistical Methods for Genetic Improvement of
Livestock, D. Gianola and K. Hammond (eds.), 239-276. New York: SpringerVerlag.
305.
Harville, D. A. and T. P. Callanan. 1990. Computational Aspects of
Likelihood-Based Inference for Variance Components. In: Advances in
Statistical Methods for Genetic Improvement of Livestock, D. Gianola and K.
Hammond (eds.), 136-176. New York: Springer-Verlag.
306.
Hocking, R. R. 1990. A New Approach to Variance Component
Estimation with Diagnostic Implications. Communications in Statistics-Theory &
Methods 19:4591-4617.
307.
Jones, R. H. 1990. Serial Correlation or Random Subject Effects?
Communications in Statistics-Simulation & Computation. 19:1105-1123.
308.
Jones, R. H. and L. M. Ackerson. 1990. Serial correlation in unequally
spaced longitudinal data. Biometrika 77:721-731.
309.
Lindstrom, M. J. and D. M. Bates. 1990. Nonlinear Mixed Effects
Models for Repeated Measures Data. Biometrics 46:673-687.
310.
McCullagh, P. and Tibshirani, R. 1990. A simple method for the
adjustment of profile likelihoods. J.R. Statist. Soc. 52(2): 325 - 344
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
25
311.
Pfeffermann, D. and L. Burck. 1990. Robust Small Area Estimation
Combining Time Series and Cross-Sectional Data. Survey Methodology 16:217237.
312.
Prasad, N. G. N. and J. N. K. Rao. 1990. The Estimation of the Mean
Squared Error of Small-Area Estimators. Journal of the American Statistical
Association 85:163-171.
313.
Schluchter, M. D. and J. D. Elashoff. 1990. Small-Sample Adjustments
to Tests with Unbalanced Repeated Measures Assuming Several Covariance
Structures. Journal Statistical Computation and Simulation 37:69-87.
314.
Schluchter, M. D. and the Modification of Diet in Renal Disease Study.
1990. Estimating Correlation Between Alternative Measures of Disease
Progression in a Longitudinal Study. Statistics in Medicine 9:1175-1188.
315.
Stanek, E. J., III. 1990. A Two-Step Method for Understanding and
Fitting Growth Curve Models. Statistics in Medicine 9:841-851.
316.
Thall, P. F. and S. C. Vail. 1990. Some Covariance Models for
Longitudinal Count Data with Overdispersion. Biometrics 45:657-671.
317.
Verbyla, A. P. and B. R. Cullis. 1990. Modelling in Repeated Measures
Experiments. Applied Statistics 89:341-356.
318.
Baltagi, B. H. and Q. Li. 1991. A joint test for serial correlation and
random individual effects. Statistics & Probability Letters 11:277-280.
319.
Baltagi, B. H. and Q. Li. 1991. A transformation that will circumvent the
problem of autocorrelation in an error-component model. Journal of
Econometrics 48:385-393.
320.
Beal, S. L. 1991. Computing initial estimates with mixed effects models:
A general method of moments. Biometrika 78:217-220.
321.
Burnett, R. T., J. Shedden, & D. Krewski. 1991. Nonlinear regression
models for correlated count data. Environmetrics 3(2) 211-222.
322.
Datta, G. S. and M. Ghosh. 1991. Bayesian Prediction in Liner Models:
Applications to Small Area Estimation. The Annals of Statistics 19:1748-1770.
323.
Fenech, A. P. and D. A. Harville. 1991. Exact Confidence Sets for
Variance Components in Unbalanced Mixed Liner Models. The Annals of
Statistics 19:1771-1785.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
26
324.
Fujikoshi, Y. and C. R. Rao. 1991. Selection of covariables in the growth
curve model. Biometrika 78:779-785.
325.
Firth, D. and I. R. Harris. 1991. Quasi-likelihood for multiplicative
random effects. Biometrika 78:545-555.
326.
Goldstein, H. 1991. Nonlinear multilevel models, with an application to
discrete response data. Biometrika 78:45-51.
327.
Jones, R. H. and F. Boadi-Boateng. 1991. Unequally Spaced
Longitudinal Data with AR(1) Serial Correlation. Biometrics 47:161-175.
328.
Karim, M. R. and S. L. Zeger. 1991. Generalized Linear Models With
Random Effects; Salamander Mating Revisited. Technical Report No. 722 from
the Department of Biostatistics, The Johns Hopkins School of Hygiene and Public
Health. 36 pp.
329.
Laird, N. M. 1991. Topics in Likelihood-Based Methods for
Longitudinal Data Analysis. Statistica Sinica 1:33-50.
330.
Lappi, J. 1991. Calibration of Height and Volume Equations with
Random Parameters. Forest Science 37:781-801.
331.
Magnussen, S. and Y. S. Park. 1991. Growth-curve differentiation among
Japanese larch provenances. Canadian Journal of Forest Resources 21:504-513.
332.
Maitre, P. O., M. Bührer, D. Thomson and D. R. Stanski. 1991. A ThreeStep Approach Combining Bayesian Regression and NONMEM Population
Analysis: Application to Midazolam. Journal of Pharmacokinetics and
Biopharmaceutics 19:377-384.
333.
McGilchrist, C. A. and C. W. Aisbett. 1991. Restricted BLUP for Mixed
Linear Models. Biometrical Journal 33:131-141.
334.
McLean, R. A., W. L. Sanders and W. W. Stroup. 1991. A Unified
Approach to Mixed Linear Models. The American Statistician 45:54-64.
335.
Meredith, M. P. and S. V. Stehman. 1991. Repeated measures
experiments in forestry: focus on analysis of response curves. Canadian Journal
of Forest Resources 21:957-965.
336.
Miller, M. E. and J. R. Landis. 1991. Generalized Variance Component
Models for Clustered Categorical Response Variables. Biometrics 47:33-44.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
27
337.
Palmer, M. J., B. F. Phillips, and G. T. Smith. 1991. Application of
Nonlinear Models with Random Coefficients to Growth Data. Biometrics 47:623635.
338.
Palta, M. and T-J. Yao. 1991. Analysis of Longitudinal Data with
Unmeasured Confounders. Biometrics 47:1355-1369.
339.
Prentice, R. L. and L. P. Zhao. 1991. Estimating Equations for
Parameters in Means and Covariances of Multivariate Discrete and Continuous
Responses. Biometrics 47:825-839.
340.
Qu, Y., S. V. Medendrop and M. R. Piedmonte. 1991. Regression
Models for Ordinal Repeated Measures Data. 22 pp. ????
341.
Robinson, G. K. 1991. That BLUP Is a Good Thing: The Estimation of
Random Effects. Statistical Science 6:15-51.
342.
Rochon, J. 1991. ARMA Covariance Structures with Time
Heteroskedasticity for Repeated Measures Experiments. Preprint of JASA 1992
article.
343.
Schaalje, B., J. Zhange, S. G. Pantula and K. H. Pollock. 1991. Analysis
of Repeated-Measurements Data from Randomized Block Experiments.
Biometrics 47:813-824.
344.
Schall, R. 1991. Estimation in generalized linear models with random
effects. Biometrika 78:719-727.
345.
Schluchter, M. D. 1991. Likelihood-Based Approached for the Analysis
of Continuous-Outcome Longitudinal Data. Spring 1991 ENAR Meetings.
346.
Schwertman, N. C., S. Stein, W. Flynn, K. L. Schenk. 1991. A Monte
Carlo Study of Alternative Procedures for Testing the Hypothesis of Parallelism
for Complete and Incomplete Growth Curve Data. 42 pp. ???
347.
Stanek, E. J., III and G. Kline. 1991. Estimating Prediction Equations in
Repeated Measures Designs. Statistics in Medicine 10:119-130.
348.
Stroup, W. W. and D. K. Mulitze. 1991. Nearest Neighbor Adjusted Best
Linear Unbiased Prediction. The American Statistician 45:194-200.
349.
Taylor, J. M. G. and W. G. Cumberland. 1991. A Stochastic Model for
Analysis of Longitudinal Data. UCLA Biostatistics Technical Report ? 14 pp.
350.
von Rosen, D. 1991. The Growth Curve Model: A Review.
Communications in Statistics-Theory & Methods 20:2791-2822.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
28
351.
Wolfinger, R., R. Tobias, and J. Sall. 1991. Mixed Models: A Future
Direction. SUGI, p. 1-9.
352.
Zeger, S. L. and M. R. Karim. 1991. Generalized Linear Models With
Random Effects; A Gibbs Sampling Approach. Journal of the American
Statistical Association 86:79-86.
353.
Christensen, R., L. M. Pearson and W. Johnson. 1992. Case-Deletion
Diagnostics for Mixed Models. Technometrics 34:38-45.
354.
Cullis, B. R. and A. P. Verbyla. 1992. Nonlinear Regression Modelling
and Time Dependent Covariates in Repeated Measures Experiments. Australian
Journal of Statistics 34:145-160.
355.
Davidian, M. and A. R. Gallant. 1992. Smooth Nonparametric Maximum
Likelihood Estimation for Population Pharmacokinetics, with Application to
Quinidine. Journal of Pharmacokinetics and Biopharmaceutics 20:529-556.
356.
Federer, W. T. and M. P. Meredith. 1992. Covariance Analysis for SplitPlot and Split-Block Designs. The American Statistician 46:155-162.
357.
Frey, C. & K. E. Muller. 1992. Analysis Methods for Nonlinear Models
with Compound-Symmetric Covariance. Communications in Statistics-Theory &
Methods, 21(5),1163-1182.
358.
Gumpertz, M. L. and J. O. Rawlings. 1992. Nonlinear Regression with
Variance Components: Modeling Effects of Ozone on Crop Yield. Crop Sci.
32:219-224.
359.
Harville, D. A. and A. L. Carriquiry. 1992. Classical and Bayesian
Prediction as Applied to an Unbalanced Mixed Linear Model. Biometrics 48:9871003.
360.
Harville, D. A. and D. R. Jeske. 1992. Mean Squared Error of Estimation
or Prediction Under a General Linear Model. Journal of the American Statistical
Association 87:724-731.
361.
Gill, P. S. 1992. A Note on Modelling the Covariance Structure of
Repeated Measurements. Biometrics 48:965-968.
362.
Gumpertz, M. L. and S. G. Pantula. 1992. Nonlinear Regression With
Variance Components. Journal of the American Statistical Association 87:201209.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
29
363.
Jolicoeur, P., J. Pontier and H. Abidi. 1992. Asymptotic Models for the
Longitudinal Growth of Human Stature. American Journal of Human Biology
4:461-468.
364.
Jones, M. C. and J. A. Rice. 1992. Displaying the Important Features of
Large Collections of Similar Curves. The American Statistician 45:140-145.
365.
Laird, N. M., C. Donnelly and J. H. Ware. 1992. Longitudinal studies
with continuous responses. Statistical Methods in Medical Research 1:225-247.
366.
Mandema, J. W., D. Verotta and L. B. Sheiner. 1992. Building
Population Pharmacokinetic-Pharmacodynamic Models. I. Models for Covariate
Effects. ???
367.
Muñoz, A., V. Cary, J. P. Schouten, M. Segal and B. Rosner. 1992. A
Parametric Family of Correlation Structures for the Analysis of Longitudinal
Data. Biometrics 48:733-742.
368.
Paik, M. C. 1992. Parametric Variance Function Estimation for
Nonnormal Repeated Measurement Data. Biometrics 48:19-30.
369.
Rochon, J. 1992. ARMA Covariance Structures with Time
Heteroscedasticity for Repeated Measures Experiments. Journal of the American
Statistical Association 87: 777-784.
370.
Schluchter, M. D. 1992. Likelihood-Based Methods for the Analysis of
Continuous Longitudinal Data. WNAR meeting in Corvallis, Oregon, 22 pp.
371.
Sharma, R. D. Hedeker, G. Pandey, P. Janicak and J. Davis. 1992. A
Longitudinal Study of Plasma Cortisol and Depressive Symptomatology by
Random Regression Analysis. Biological Psychiatry 31:304-314.
372.
Verbyla, A. P. and B. R. Cullis. 1992. The Analysis of Multistratum and
Spatially Correlated Repeated Measures Data. Biometrics 48:1015-1032.
373.
Vonesh, E. F. 1992. Non-linear Models for the Analysis of Longitudinal
Data. Statistics in Medicine 11:1929-1954.
374.
Vonesh, E. F. and R. L. Carter. 1992. Mixed-Effects Nonlinear
Regression for Unbalanced Repeated Measures. Biometrics 48:1-17.
375.
Weiss, R. E. and C. G. Lazaro. 1992. Residual Plots for Repeated
Measures. Statistics in Medicine 11:115-124.
376.
Wolfinger, R. 1992. A Tutorial on Mixed Models. TS-260, SAS
Institute, Inc. p. 1-38.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
30
377.
Wolfinger, R., R. Tobias, and J. Sall. 1992. REML Computations for
Mixed Models Containing Both Random Effects and Repeated Measures. p. 131.
378.
Wolfinger, R., N. Miles-McDermott and J. Kendall. 1992. Analyzing
Split-Plot and Repeated-Measures Designs Using Mixed Models. IN: Applied
Statistics in Agriculture, Proceedings of the 1992 Kansas State University
Conference on Applied Statistics in Agriculture, held April 26-28, 1992. pp. 190200.
379.
Zeger, S. L. and K.-Y. Liang. 1992. An Overview of Methods for the
Analysis of Longitudinal Data. Statistics in Medicine 11:1825-1839.
380.
Zhang, J. and D. D. Boos. 1992. Bootstrap Critical Values for Testing
Homogeneity of Covariance Matrices. Journal of the American Statistical
Association 87:425-429.
381.
Bell, J. F. 1993. Multilevel Modelling of Long-Term Forestry Growth.
Biometric Society British Regional Conference, 31 March - 2 April 1993 at the
University of Brighton. 16 pp.
382.
Breslow, N. E. and D. G. Clayton. 1993. Approximate Inference in
Generalized Linear Mixed Models. Journal of the American Statistical
Association 88:9-25.
383.
Cressie, N. and S. N. Lahiri. 1993. The Asymptotic Distribution of
REML Estimators. Journal of Multivariate Analysis 45:217-233.
384.
Davidian, M. and A. R. Gallant. 1993. The nonlinear mixed effects
model with a smooth random effects density. Biometrika 80:475-488.
385.
Davidian, M. and D. M. Giltinan. 1993. Some General Estimation
Methods for Nonlinear Mixed-Effects Models. Journal of Biopharmaceutical
Statistics 3:23-55.
386.
Davidian, M. and D. M. Giltinan. 1993. Some Simple Methods for
Estimating Intraindividual Variability in Nonlinear Mixed Effects Models.
Biometrics 49:59-73.
387.
Drum, M. L. and P. McCullagh. 1993. REML Estimation with Exact
Covariance in the Logistic Mixed Model. Biometrics 49:677-689.
388.
Gibbons, R. D., D. Hedeker, I. Elkin, C. Waternaux, H. C. Kraemer, J. B.
Greenhouse, M. T. Shea, S. D. Imber, S. M. Sotsky and J. T. Watkins. 1993.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
31
Some Conceptual and Statistical Issues in Analysis of Longitudinal Psychiatric
Data. Archives of General Psychiatry 50:739-750.
389.
Gilks, W. R., C. C. Wang, B. Yvonnet and P. Coursaget. 1993. RandomEffects Models for Longitudinal Data Using Gibbs Sampling. Biometrics 49:441453.
390.
Gumpertz, M. L. and C. Brownie. 1993. Repeated measures in
randomized block and split-plot experiments. Canadian Journal of Forest
Resources 23:625-639.
391.
Hastie, T. and R. Tibshirani. 1993. Varying-Coefficient Models. Journal
of the Royal Statistical Society. 55: 757-796.
392.
Hathaway, D. K. and R. B. D’Agostino. 1993. A Technique for
Summarizing Longitudinal Data. Statistics in Medicine 12:2169-2178.
393.
Hedeker, D., R. D. Gibbons and B. R. Flay. 1993. Random-Effects
Regression Models for Clustered Data: With an Example from Smoking
Prevention Research. Journal of Consulting and Clinical Psychology.
394.
Holt, D. and F. Moura. 1993. Small Area Estimation Using Multi-Level
Models. ???
395.
Hynynen, J. 1993. Self-thinning Models for Even-aged Stands of Pinus
sylvestris, Picea abies and Betula pendula. Scandinavian Journal of Forest
Research 8:326-336.
396.
James, A. T. and W. N. Venables. 1993. Matrix Weighting of Several
Regression Coefficient Vectors. The Annals of Statistics 21:1093-1114.
397.
Jamshidian, M. and R. I. Jennrich. 1993. Conjugate Gradient
Acceleration of the EM Algorithm. Journal of the American Statistical
Association 88:221-228.
398.
Jansen, J. 1993. A simple method for fitting a linear model involving
variance components. Journal of Applied Statistics 20:435-444.
399.
Jones, R. H. and A. V. Vecchia. 1993. Fitting Continuous ARMA
Models to Unequally Spaced Spatial Data. Journal of the American Statistical
Association 88:947-954.
400.
Jones, R. H. and A. V. Vecchia. 1993. Modelling Snowmass Data.
Proceedings of the 25th Symposium on the Interface: Computing Science and
Statistics: Statistical Applications of Expanding Computer Capabilities, San
Diego, CA, April 14-16. 10 pp.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
32
401.
Machiavelli, R. E., E. B. Moser, & S. R. Pezeshki. 1993. Use of
antedependence models in forestry trials. Louisiana State University, Research
Report Series No. RR-93-25.
402.
Matthews, J. N. S. 1993. A Refinement to the Analysis of Serial Data
Using Summary Measures. Statistics in Medicine 12:27-37.
403.
Miller, M. E., C. S. David and J. R. Landis. 1993. The Analysis of
Longitudinal Polytomous Data: Generalized Estimating Equations and
Connections with Weighted Least Squares. Biometrics 49:1033-1044.
404.
Nabugoomu F. and O. B. Allen. 1993. The Estimation of Fixed Effects in
a Mixed Linear Model. Applied Statistics in Agriculture 111-121.
405.
Ojansuu, R. 1993. Prediction of Scots Pine Increment Using a
Multivariate Variance Component Model. Acta Forestalia Fennica 239, The
Society of Forestry in Finland, The Finnish Forest Research Institute. 72 pp.
406.
Park, T. 1993. A Comparison of the Generalized Estimating Equation
Approach with the Maximum Likelihood Approach for Repeated Measurements.
Statistics in Medicine 12:1723-1732.
407.
Pepe, M. S. and J. Cai. 1993. Some Graphical Displays and Marginal
Regression Analyses for Recurrent Failure Times and Time Dependent
Covariates. Journal of the American Statistical Association 88:811-819.
408.
Pinheiro, J., D. M. Bates and M. Lindstrom. 1993. Nonlinear Mixed
Effects Classes and Methods for S. Technical Report No. 906, Department of
Statistics, University of Wisconsin, 7 pp.
409.
Plummer, M. and D. Clayton. 1993. Measurement error in dietary
assessment: an investigation using covariance structure models. Part 1, Statistics
in Medicine 12:925-935.
410.
Plummer, M. and D. Clayton. 1993. Measurement error in dietary
assessment: an investigation using covariance structure models. Part 2, Statistics
in Medicine 12:937-948.
411.
Poortema, K., R. Y. J. Tamminga and W. Schaafsma. 1993. Estimation in
a growth study with irregular measurement times. Statistica Neerlandica 47:8995.
412.
Rao, J. N. K., B. C. Sutradhar and K. Yue. 1993. Generalized Least
Squares F Test in Regression Analysis With Two-Stage Cluster Samples.
Journal of the American Statistical Association 88:1388-1391.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
33
413.
Roe, D. J. and E. L. Korn. 1993. Time-period Effects in Longitudinal
Studies Measuring Average Rates of Change. Statistics in Medicine 12:893-900.
414.
Schwarz, C. J. 1993. The Mixed-Model ANOVA: The Truth, the
Computer Packages, the Books. Part 1: Balanced Data. The American
Statistician 47:48-59.
415.
Waclawiw, M. A. and K.-Y. Liang. 1993. Prediction of Random Effects
in the Generalized Linear Model. Journal of the American Statistical Association
88:171-178.
416.
Weiss, R. 1993. Graphics and Residuals for Longitudinal Data. UCLA
Department of Biostatistics, Grants GM50011 and MH37188 from NIH. 21 pp.
417.
West, P. W. 1993. Application of Regression Analysis to Inventory Data
with Measurements on Successive Occasions. In: Growth and Yield Estimation
from Successive Forests Inventories, Proceedings from the IUFRO Conference,
14-17 June 1993 in Copenhagen, Denmark. p. 103-115.
418.
Wolfinger, R. 1993. Covariance Structure Selection in General Mixed
Models. Communications in Statistics - Simulation & Computation 22(4) 10791106.
419.
Wolfinger, R. 1993. Laplace’s approximation for nonlinear mixed
models. Biometrika 80:791-795.
420.
Wolfinger, R. and M. O’Connell. 1993. Generalized Linear Mixed
Models: A Pseudo-Likelihood Approach. Journal of Statistical Computation
Simulation 48:233-243.
421.
Azzalini, A. and P. J. Diggle. 1994. Prediction of Soil Respiration Rates
from Temperature, Moisture Content and Soil Type. Applied Statistics 43:515526.
422.
Banerjee, M. and E. W. Frees. 1994. Influence Diagnostics For
Longitudinal Models. Technical Report No. 917, Department of Statistics,
University of Wisconsin. 23 pp.
423.
Basu, S. and G. C. Reinsel. 1994. Regression Models with Spatially
Correlated Errors. Journal of the American Statistical Association 89:88-99.
424.
Belanger, B. A., M. Davidian and D. M. Giltinan. 1994. A Study of
Nonlinear Calibration Inference. 1994 ENAR Spring Meeting presentation slides.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
34
425.
Brillinger, D. R. 1994. Trend Analysis: Time Series and Point Process
Problems. Environmetrics 5:1-19.
426.
Das, S. and A. Krishen. 1994. Resampling Methods in Nonlinear Mixedeffect Models. 1994 ENAR Spring Meeting in Cleveland, Ohio. 27 pp.
427.
Diggle, P. & M. G. Kenward. 1994. Informative Drop-out in
Longitudinal Data Analysis. Applied Statistics 43:49-93.
428.
Dunlop, Dorothy D. 1994. Regression for Longitudinal Data: A Bridge
from Least Squares Regression. The American Statistician 48:299-303.
429.
Guo, S. W. and E. A. Thompson. 1994. Monte Carlo Estimation of
Mixed Models for Large Complex Pedigrees. Biometrics 50:417-432.
430.
Hurtado, G. I. and T. M. Gerig. 1994. Detection of Influential
Observations in Linear Mixed Models. Presentation at 1994 Joint Statistical
Meetings, Toronto.
431.
James, A. T., W. N. Venables, I. B. Dry and J. T. Wiskich. 1994.
Random effects and variances as a synthesis of nonlinear regression analyses of
mitochondrial electron transport. Biometrika 81:219-235.
432.
Jones, R. H. 1994. Longitudinal Data Models with Fixed and Random
Effects. Proceedings of the First US/Japan Conference on the Frontiers of
Statistical Modeling: An Informational Approach, Volume 2, Multivariate
Statistical Modeling (H. Bozdogan, ed.) pp. 271-292.
433.
Kelly, R. J. and T. Mathew. 1994. Improved Nonnegative Estimation of
Variance Components in Some Mixed Models With Unbalanced Data.
Technometrics 36:171-181.
434.
Lappi, J. and J. Malinen. 1994. Random-Parameter Height/Age Models
when Stand Parameters and Stand Age Are Correlated. Forest Science 40:715731.
435.
Macchiavelli, R. E. and S. F. Arnold. 1994. Variable Order AnteDependence Models. Communication in Statistics 23:2683-2699.
436.
Machiavelli, R. E. & E. B. Moser. 1994. Analysis of repeated
measurements with ante-dependence models. Louisiana State University,
Research Report Series No. RR-94-31.
437.
Magder, L. 1994. Identifiability of the Linear Random Effects Model for
Clustered Data. 1994 ASA meeting in Toronto, Canada. 5 pp.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
35
438.
Moser, E. B., R. E. Macchiavelli and D. J. Boquet. 1994. Modelling
Within-Plant Spatial Dependencies of Cotton Yield. Paper presented at the 6th
Kansas State University Conference on Applied Statistics in Agriculture,
Manhattan, Kansas, April 24-26. 14 pp.
439.
Moyeed, R. A. and P. J. Diggle. 1994. Rates of Convergence in Semiparametric Modelling of Longitudinal Data. Australian Journal of Statistics
36:75-93.
440.
Núñez-Antón, V. and G. G. Woodworth. 1994. Analysis of Longitudinal
Data with Unequally Spaced Observations and Time-Dependent Correlated
Errors. Biometrics 50:445-456.
441.
Palta, M., T-J. Yao and R. Velu. 1994. Testing for Omitted Variables and
Non-linearity in Regression Models for Longitudinal Data. Statistics in Medicine
13:2219-2231.
442.
Pearson, J. D., C. H. Morrell, P. K. Landis, H. B. Carter and L. J. Brant.
1994. Mixed-Effects Regression Models for Studying the Natural History of
Prostate Disease. Statistics in Medicine 13:587-601.
443.
Pepe, M. S. & G. L. Anderson. 1994. A cautionary note on inference for
marginal regression models with longitudinal data and general correlated
response data. Communications in Statistics-Simulation & Computation. 23(4)
939-951.
444.
Pinheiro, J. C. and D. M. Bates. 1994. Approximations to the
Loglikelihood Function in the Nonlinear Mixed Effects Model. University of
Wisconsin, Department of Statistics Technical Report No. 922. 19pp.
445.
Pinheiro, J. C., D. M. Bates and M. J. Lindstrom. 1994. Model Building
for Nonlinear Mixed Effects Models. University of Wisconsin, Department of
Statistics Technical Report No. 931 8 pp.
446.
Pinheiro, J. C., D. M. Bates and M. J. Lindstrom. 1994. Nonlinear Mixed
Effects Classes and Methods for S. University of Wisconsin, Department of
Statistics Technical Report No. 906. 7 pp.
447.
Rutter, C. M. and R. M. Elashoff. 1994. Analysis of Longitudinal Data:
Random Coefficient Regression Modelling. Statistics in Medicine 13:1211-1231.
448.
Schabenberger, O. 1994. Nonlinear Mixed Effects Growth Models for
Repeated Measures in Ecology. Presented at the 1994 ASA meeting in Toronto,
Canada.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
36
449.
Stram, D. O. and J. W. Lee. 1994. Variance Components Testing in the
Longitudinal Mixed Effects Model. Biometrics 50:1171-1177.
450.
Stroup, W. and S. Kachman. 1994. Generalized Linear Mixed Models:
An Overview. 1994presentation slides.
451.
Taylor, J. M. G., W. G. Cumberland and J. P. Sy. 1994. A Stochastic
Model for Analysis of Longitudinal AIDS Data. Journal of the American
Statistical Association 89:727-736.
452.
Vonesh, E. F., V. M. Chinchilli and K. Pu. 1994. Goodness-of-Fit in
Generalized Nonlinear Mixed-effects Models. Preprint of Biometrics 52. 572587. 29 pp.
453.
Weiss, R. 1994. Exploratory Data Graphics for Repeated Measures Data.
University of California at Los Angeles, Department of Biostatistics Technical
Report ??,
454.
Weiss, R. E. 1994. Residuals and Outliers in Bayesian Random Effects
Models. Presentation slides from the 1994 Joint Statistical Meetings.
455.
Wolfinger, R. D., G. L. Rosner, and R. E. Kass. 1994. Bayesian
Inference for Variance Component Models. 1994 Joint Statistical Meetings.
456.
Wu, Y. and C. A. McGilchrist. 1994. Unbalanced Repeated Measures
with Random Coefficients. Biometrical Journal 36:801-812.
457.
Yuh, L., S. Beal, M. Davidian, F. Harrison, A. Hester, K. Kowalski, E.
Vonesh and R. Wolfinger. 1994. Population Pharmacokinetic/Pharmacodynamic
Methodology and Applications: A Bibliography. Biometrics 40:566-575.
458.
Zeger, S. L. and P. J. Diggle. 1994. Semiparametric Models for
Longitudinal Data with Application to CD4 Cell Numbers in HIV Seroconverters.
Biometrics 50:689-699.7
459.
Anderson, S. J. and R. H. Jones. 1995. Smoothing Splines for
Longitudinal Data. Statistics in Medicine 14:1235-1248.
460.
Burnett, R. T., W. H. Ross and D. Krewski. 1995. Non-Linear Mixed
Regression Models. Environmentrics 5:85-99.
461.
Chinchilli, V. M., J. D. Esinhart and W. G. Miller. 1995. Partial
Likelihood Analysis of Within-Unit Variances in Repeated Measurement
Experiments. Biometrics 51: 205-216.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
37
462.
Crowder, M. 1995. On the Use of a Working Correlation Matrix in Using
Generalised Linear Models for Repeated Measures. Biometrika 82(2): 407-410.
463.
Everitt, B. S. 1995. The Analysis of Repeated Measures: A Practical
Review with Examples. The Statistician 44:113-135.
464.
Fattinger, K. E., L. B. Sheiner and D. Verotta. 1995. A New Method to
Explore the Distribution of Interindividual Random Effects in Non-Linear Mixed
Effects Models. Biometrics 51:1236-1251.
465.
Gregoire, T. G., O. Schabenberger and J. P. Barrett. 1995. Linear
Modelling of Irregularly Spaced, Unbalanced, Longitudinal Data from
Permanent-Plot Measurements. Canadian Journal Forest Research 25:137-156.
466.
Haas, T. C. 1995. Local Prediction of a Spatio-Temporal Process with an
Application to Wet Sulfate Deposition. Journal of the American Statistical
Association 90:1189-1199.
467.
Kangas, A. and K. T. Korhonen. 1995. Generalizing Sample Tree
Information with Semiparametric and Parametric Models. Silva Fennica 29:151158.
468.
Kuk, A. Y. C. 1995. Asymptotically Unbiased Estimation in Generalized
Linear Models with Random Effects. Journal of the RoyalStatistics Soc. 57:395407.
469.
Liang, K-Y. and S. L. Zeger. 1995. Inference Based on Estimating
Functions in the Presence of Nuisance Parameters. Statistical Science 10: 158172.
470.
Lindstrom, M. J. 1995. Self-Modelling With Random Shift and Scale
Parameters and A Free-Knot Spline Shape Function. Statistics in Medicine
14:2009-2021.
471.
Liski, E.P. & T. Nummi. 1995. Prediction of Tree Stems to Improve
Efficiency in
472.
Automatized Harvesting of Forests. Scandinavian Journal of Statistics.
Oxford: Blackwell Publishers, pp. 255-269.
473.
Morgan, B., S. Pantula and M. Gumpertz. 1995. Testing Whether
Coefficients are Random in a Linear Random Coefficient Regression Model.
Proceedings of the Biometrics Section of the American Statistical Association
Meeting held in Orlando, FL. pp. 15-24.
474.
Murphy, S. and B. Li. 1995. Projected Partial Likelihood and It’s
Application to Longitudinal Data. Biometrika 82:339-406.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
38
475.
Murphy, S. A., G. R. Bentley and M. A. O’Hanesian. 1995. An Analysis
for Menstrual Data with Time-Varying Covariates. Statistics in Medicine
14:1843-1857.
476.
Penner, M., t. Penttilä and Hannu Hökkä. 1995. A Method for Using
Random Parameters in Analyzing Permanent Sample Plots. Silva Fennica
29:287-296.
477.
Richardson, A. M. and A. H. Welsh. 1995. Robust Restricted Maximum
Likelihood in Mixed Linear Models. Biometrics 51:1429-1439.
478.
Searle, S. R. 1995. An overview of variance component estimation.
Metrika 42:215-230.
479.
Searle, S. R. and K. Newsom-Stewart. 1995. ACO:SAS Proc Mixed
Annotated Computer Output for the Mixed Linear Model. Annotated Computer
Output, 4th Edition, Biometrics Unit at Cornell University. 55 pp.
480.
Shi, M., R. E. Weiss and J. M. G. Taylor. 1995. An Analysis of Pediatric
AIDS CD4 Counts Using Flexible Random Curves. Preprint of Applied Statistics
45:151-163. 18 pp.
481.
Singh, A. 1995. Predicting Functions for Generalization of BLUP to
Mixed Nonlinear Models. Proceedings of the Biometrics Section of the American
Statistical Association Meeting held in Orlando, FL. pp. 300-305.
482.
Stepniak, C. and M. Niezgoda. 1995. Inverting Covariance Matrices in
Unbalanced Hierarchical Models. Journal of Statistical Computation Simulation
51:215-221.
483.
van den Doel, I. T. and J. F. Kiviet. 1995. Neglected Dynamics in Panel
Data Models; Consequences and Detection in Finite Samples. Statistica
Neerlandica 49:343-361.
484.
Verbeke, G. and E. Lesaffre. 1995. A Linear Mixed-Effects Model with
Heterogeneity in the Random-Effects Population. Journal of the American
Statistical Association 91:217-221.
485.
Wilson, P. D. 1995. Longitudinal Data Analysis for Linear Gaussian
Models with Random Disturbed-Highest-Derivative-Polynomial Subject Effects.
Statistics in Medicine 14:1219-1233.
486.
Wolfinger, R. D. and R. D. Tobias. 1995. Joint Estimation of Location,
Dispersion, and Random Effects in Robust Design. Preprint to Technometrics,
1998, 40:62-71. 36 pp.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
39
487.
Zwinderman, A. H. and J. C. van Houwelingen. 1995. Prediction of the
Next Hypercalcemia Free Period: Application of Random Effect Models with
Selection on First Event. Statistica Neerlandica 49:310-323.
488.
Ahn, S. C. and S. Low. 1996. A Reformulation of the Hausman Test for
Regression Models with Pooled Cross-Section-Time-Series Data. Journal of
Econometrics 71:309-319.
489.
Belanger, B. A., M. Davidian and D. M. Giltinan. 1996. The Effect of
Variance Function Estimation on Nonlinear Calibration Inference in
Immunoassay Data. Biometrics 52:158-175.
490.
Candy, S. G. 1996. Estimation in Forest Yield Models Using Composite
Link Functions with Random Effects. Preprint of Biometrics 53:146-160.
491.
Crowder, M. J. 1996. Keep Timing the Tablets: Statistical Analysis of
Pill Dissolution Rates. Applied Statistics 45:323-334.
492.
Gregoire, T. G. & O. Schabenberger. 1996. A nonlinear mixed-effects
model to predict cumulative bole volume of standing trees. Journal of Applied
Staistics 23:257-271.
493.
Gregoire, T. G. & O. Schabenberger. 1996. Nonlinear mixed-effects
modelling of cumulative bole volume with spatially correlated within-tree data.
Journal of Agricultural, Biological and Environmental Statistics 1:107-119.
494.
Gumpertz, M. L. and G. P. Y. Clarke. 1996. Repeated Measures
Nonlinear Regression Using Expected Value Transformations. South African
Statistical Journal 30:91-117.
495.
Hrong-Tai Fai, A. & P.L. Cornelius. 1996. Approximate F-Tests of
Multiple Degree of
496.
Freedom Hypotheses in Generalized Least Squares Analyses of
Unbalanced Split-Plot
497.
Experiments. Journal of Statistical Computation Simulation 54: 363-378.
498.
Jones, R. H. 1996. Polynomials with Asymptotes for Longitudinal Data.
Statistics in Medicine 15:61-74.
499.
Kushler, R. H. 1996. Small Sample Performance of Inference Methods
for Random Coefficient Models. Presented at the Joint Statistical Meeting in
Chicago, IL. 8 p.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
40
500.
Lin, X., J. Raz and S. D. Harlow. 1996. Linear Mixed Models with
Heterogeneous Within-Cluster Variances. Preprint of Biometrics 53: 910-923.
28 p.
501.
Liski, E. P. and T. Nummi. 1996. Prediction in Repeated-Measures
Models With Engineering Applications. Technometrics 38:25-36.
502.
Little, R.J.A. & Wang, Y. 1996. Pattern-Mixture Models for Multivariate
Incomplete Data with Covariates. Biometrics 52: 98-111.
503.
Park, C.G., Park, T., and Shin, D.W. 1996. A simple method for
generating correlated binary variates. The American Statistician 50(4): 306 - 310
504.
Olsson, J. and H. Rootzén. 1996. Quantile Estimation From Repeated
Measurements. Journal of the American Statistical Association 91:1560-1565.
505.
Qu, R. P. and M. Palta. 1996. Using Projection for Testing Goodness-ofFit in Regression Models for Repeated Measures. Biometrics 52:1259-1267.
506.
Rochon, J. 1996. Accounting for Covariates Observed Post
Randomization for Discrete and Continuous Repeated Measures Data. Journal of
the Royal Statistical Society 58:205-219.
507.
Rochon, J. 1996. Analyzing Bivariate Repeated Measures for Discrete
and Continuous Outcome Variables. Biometrics 52:740-750.
508.
Rochon, J. 1996. Supplementing the Intent-to-Treat Analysis:
Accounting for Covariates Observed Postrandomization in Clinical Trials.
Journal of the American Statistical Association 90:292-300.
509.
Sammel, M. D. and L. M. Ryan. 1996. Latent Variable Models with
Fixed Effects. Biometrics 52:650-663.
510.
Schabenberger, O. and T. G. Gregoire. 1996. Population-averaged and
subject-specific approaches for clustered categorical data. Journal of Statistical
Computation and Simulation 54: 231-254.
511.
Staudte, R. G., J. Zhang, R. M. Huggins and R. Cowan. 1996. A
Reexamination of the Cell-Lineage Data of E. O. Powell. Biometrics 52:12141222.
512.
Sun, J., J. Raz and J. J. Faraway. 1996. Confidence Bands for Growth
and Response Curves. University of Michigan Technical Report ?. 22 p.
513.
Tuchscherer, A., G. Herrendörfer and M. Tuchscherer. 1996.
Investigations on robustness of the Prediction in Mixed Linear Models. ?? 19 p.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
41
514.
Vonesh, E. F. 1996. A Note on the Use of Laplace’s Approximation for
Nonlinear Mixed-Effects Models. Biometrika 83:447-452.
515.
Vonesh, E. F., V. M. Chinchilli and K. Pu. 1996. Goodness-of-Fit in
Generalized Nonlinear Mixed-effects Models. Biometrics 52. 572-587.
516.
Walker, S. 1996. An EM Algorithm for Nonlinear Random Effects
Models. Biometrics 52:934-944.
517.
Ware, J.H. & Liang, K.-Y. 1996. The Design and Analysis of
Longitudinal Studies: A Historical Perspective. In: Advances in Biometry (P.
Armitage & H.A. David, eds) pp. 339-362. New York: John Wiley.
518.
Wright, S. P. and R. D. Wolfinger. 1996. Repeated Measures Analysis
Using Mixed Models: Some Simulation Results. Poster presented at the
Nantucket Modelling Meeting, “Modelling Longitudinal and Spatially Correlated
Data: Methods, Applications, and Future Directions” 15-18 October 1996.
519.
Wolfinger, R. D. 1996. Heterogeneous Variance-Covariance Structures
for Repeated Measures. Journal of Agricultural, Biological, and Environmental
Statistics, 1:205-230.
520.
Zhou, H., C. R. Weinberg, A. J. Wilcox and D. D. Baird. 1996. A
Random-Effects Model for Cycle Viability in Fertility Studies. Journal of the
American Statistical Association 91:1413-1422.
521.
Banerjee, M. and E. W. Frees. 1997. Influence Diagnostics for Linear
Longitudinal Models. Journal of the American Statistical Association 92:9991005.
522.
Brownie, C. & Gumpertz, M.L. 1997. Validity of Spatial Analyses for
Large Field Trials. Journal of Agricultural, Biological, and Environmental
Statistics 2(1): 1-23.
523.
Candy, S. G. 1997. Estimation in Forest Yield Models Using Composite
Link Functions with Random Effects. Biometrics 53:146-160.
524.
Diggle, P. J. 1997. Spatial and Longitudinal Data Analysis: Two
Histories with a Common Future? In: Modelling Longitudinal and Spatially
Correlated Data: Methods, Applications, and Future Directions. (Lecture Notes in
Statistics, #122) (Gregoire, T. G., D. R. Brillinger, P. J. Diggle, E. Russek-Cohen,
W. G. Warren, & R. D. Wolfinger, eds) pp. 387-402.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
42
525.
Fitzmaurice, G. M. and N. M. Laird. 1997. Regression Models for Mixed
Discrete and Continuous Responses with Potentially Missing Values. Biometrics
53:110-122.
526.
Galecki, A. T. 1997. NLMEN: New SAS/IML Macro for Hierarchical
Nonlinear Models. pp. 1-19.
527.
Kenward, M. G. and J. H. Roger. 1997. Small Sample Inference for
Fixed Effects from Restricted Maximum Likelihood. Biometrics 53:983-997.
528.
Lappi, J. 1997. A Longitudinal Analysis of Height/Diameter Curves.
Forest Science 43(4) 555-570.
529.
Lesaffre, E. and G. Verbeke. 1997. Local Influence in Linear Mixed
Models. Preprint to Biometrics 54:570-582. 20p.
530.
Lin, X., J. Raz, and S. D. Harlow. 1997. Linear Mixed Models with
Heterogeneous Within-Cluster Variances. Biometrics 53:910-923.
531.
Mikulich, S. K., G. O. Zerbe, R. H. Jones and T. J. Crowley. 1997.
Relating the Classical Covariance Adjustment Techniques of Multivariate Growth
Curve Models to the Modern Univariate (Laird-Ware) Mixed Effects Models. pp.
1-29.
532.
Molenberghs, G., M. G. Kenward, and E. Lesaffre. 1997. The analysis of
longitudinal ordinal data with nonrandom drop-out. Biometrika 84:33-44.
533.
Morrell, C.H., Pearson, J.D. & Brant, L.J. 1997. Linear Transformations
of Linear Mixed-Effects Models. The American Statistician 51(4): 338-343.
534.
Muthen, B. 1997. Latent variable modeling of longitudinal and multilevel
data. Sociological Methodology 27: 453 - 480
535.
Pepe, M. S., P. Heagerty and R. Whitaker. 1997. Prediction Using Partly
Conditional Regression Models with Time-Varying Coefficients. Preprint to
Biometrics , 1999, 55: 955-950. 38p.
536.
Searle, S. R. 1997. The Matrix Handling of BLUE and BLUP in the
Mixed Linear Model. Paper No. BU-718-M in the Biometrics Unit, Cornell
University. (preprint of chapter in Linear Algebra and its Applications (Elsevier
Science) ). 21 pp.
537.
Stukel, T. A. and E. Demidenko. 1997. Two-Stage Method of Estimation
for General Linear Growth Curve Models. Biometrics 53:720-728.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
43
538.
Verbeke, G. and E. Lesaffre. 1997. The Effect of Misspecifying the
Random-Effects Distribution in Linear Mixed Models for Longitudinal Data.
Computational Statistics & Data Analysis 23:541-556.
539.
Verbeke, G. and E. Lesaffre. 1997. The Linear Mixed Model. A Critical
Investigation in the Context of Longitudinal Data. ? In: Modelling Longitudinal
and Spatially Correlated Data: Methods, Applications, and Future Directions.
(Lecture Notes in Statistics, #122) (Gregoire, T. G., D. R. Brillinger, P. J. Diggle,
E. Russek-Cohen, W. G. Warren, & R. D. Wolfinger, eds) .
540.
Verbeke, G., E. Lesaffre and L. J. Brant. 1997. The detection of residual
serial correlation in linear mixed models. Statistics in Medicine 17:1391-1402.
18p.
541.
Young, D. A., G. O. Zerbe and W. W. Hay, Jr. 1997. Fieller’s Theorem,
Scheffé Simultaneous Confidence Intervals, and Rations of Parameters of Linear
and Nonlinear Mixed-Effects Models. Biometrics 43:838-847.
542.
Wolfinger, R. 1997. An Example of Using Mixed Models and PROC
MIXED for Longitudinal Data. ???? 24 pp.
543.
Zimmerman, D. L. and V. Núñez-Antón. 1997. Structured
Antedependence Models for Longitudinal Data. In: Modelling Longitudinal and
Spatially Correlated Data: Methods, Applications, and Future Directions. (Lecture
Notes in Statistics, #122) (Gregoire, T. G., D. R. Brillinger, P. J. Diggle, E.
Russek-Cohen, W. G. Warren, & R. D. Wolfinger, eds) pp. 63-76.
544.
Berhane, K. & R. J. Tibshirani. 1998. Generalized additive models for
longitudinal data. Canadian Journal of Statistics 26:517-535.
545.
Gray, S. M. & R. Brookmeyer. 1998. Estimating a treatment effect from
multidimen-sional longitudinal data. Biometrics 54: 976-988.
546.
Kenward, M.G. & Molenberghs, G. 1998. Likelihood Based Frequentist
Inference When Data are Missing at Random. Statistical Science 13(3): 236-247.
547.
Lesaffre, E. and G. Verbeke. 1998. Local Influence in Linear Mixed
Models. Biometrics 54:570-582.
548.
Lindsey, J. K. & P. Lambert. 1998. On the appropriateness of marginal
models for repeated measurements in clinical trials. Statistics in Medicine. 17:
447-469.
549.
McRoberts, R. E., R. T. Brooks, & L. L. Rogers. 1998. Using nonlinear
mixed effects models to estimate size-age relationship for black bears. Canadian
Journal of Zoology 76:1098-1106.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
44
550.
Opsomer, J.D. & D. Ruppert. 1998. A Fully Automated Bandwidth
Selection Method
551.
for Fitting Additive Models. Journal of the American Statistical
Association, Vol. 93,
552.
No. 442, pp. 605-619.
553.
Sashegyi, A. I., K. S. Brown, & P. J. Farrell. 1998. Estimation in an
empirical Bayes model for longitudinal and cross-sectionally correlated binary
data. University of Waterloo Technical Report ??
554.
Sashegyi, A. I., K. S. Brown, & P. J. Farrell. 1998. Simultaneous
modeling of longitudinal and cross-sectional dependence for binary outcomes.
Proceedings of the Section on Statistics and the Environment, American
Statistical Association, August 10-14, 1997.
555.
Singer, J.D. 1998. Using SAS PROC MIXED to fit multilevel models,
hierarchical models, and individual growth models. Journal of Educational and
Behavioral Statistics 24(4): 323 – 355
556.
TenHave, T. R., A. R. Kunselmann, E. P. Pulkstenis, & J. R. Landis. 1998.
Mixed effects logistic regression models for longitudinal binary response data
with informative dropout. Biometrics 54: 367-383.
557.
Verbeke, G., E. Lesaffre and L. J. Brant. 1997. The detection of residual
serial correlation in linear mixed models. Statistics in Medicine 17:1391-1402.
18p.
558.
Verbeke, G. and E. Lessaffre. 1998. The effect of drop-out on the
efficiency of longitudinal experiments. Applied Statistics 48: 363-375.
559.
Wolfinger, R. D. & R. D. Tobias. 1998. Joint estimation of location,
dispersion, and random effects in robust design. Technometrics 40, 62-71.
560.
Zhang, C. X., W. Li & R. E. Weiss. 1998. Joint and conditional models for
repeated measures data with a time varying covariate. UCLA SPH Technical
Report ?
561.
Zhang, D., Sihong Lin, J. Raz & M.F. Sowers. 1998. Semiparametric
Stochastic Mixed
562.
Models for Longitudinal Data. Journal of the American Statistical
Association, 93: 710-719.
563.
Zimmerman, D. L., V. Núñez-Antón and H. El-Barmi. 1998.
Computational aspects of likelihood-based estimation of first-order
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
45
antedependence models. Journal of Statistical Computation and Simulation
60:67-84.
564.
Banerjee, A.N. and Magnus, J.R. 1999. The sensitivity of OLS when the
variance matrix is (partially) unknown. Journal of Econometrics 92: 295 – 323.
565.
Engel, B., T. Meuwissen, Gerben de Jong & W. Buist. 1999. Prediction of
breeding values with a mixed model with heterogeneous variances for large-scale
dairy data. Journal of the Agricultural, Biological, and Environmental Statistics.
4: 185-201.
566.
Goldstein, H. 1999. Multilevel Statistical Models. London: Institute of
Education, Multilevel Models Project.
567.
Ko, H. & M. Davidian. 1999. Correcting for measurement error in
individual-level covariates in nonlinear mixed effects models. 1999 ENAR
meeting, Atlanta.
568.
Lin, X. and Zhang, D. 1999. Inference in generalized additive mixed
models by using smoothing splines. J. R. Statist. Soc. B 61(2): 381 - 400
569.
Lumley, T. & P. Heagerty. 1999. Weighted empirical adaptive variance
estimators for
570.
Correlated data regression. Journal of the Royal Statistical Society, Series
B 61: 459-477.
571.
Lund, R. & L. Seymour. 1999. Assessing Temperature Anomalies for a
Geographical
572.
Region: A Control Chart Approach. Environmetrics, 10: 163-177.
573.
Nummi, T. 1999. Prediction of stem characteristics for Pinus sylvestris.
Scandinavian Journal of Forest Research 14:270-275.
574.
Pepe, M. S., P. Heagerty and R. Whitaker. 19997. Prediction Using
Partly Conditional Regression Models with Time-Varying Coefficients.
Biometrics 55: 955-950.
575.
Pesaran, M. H., Y. Shin & R. P. Smith. 1999. Pooled mean group
estimation of dynamic heterogeneous panels. Journal of the American Statistical
Association 94: 621-634.
576.
Pourahmadi, M. 1999. Joint mean-covariance models with applications to
longitudinal data: unconstrained parameterisation. Biometrika 86(3) 677-690.
577.
Searle, S. R. 1999. On linear models with restrictions on parameters.
Cornell University, Biometrics Unit paper BU-1450-M.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
46
578.
Solomon, P. J. and J. M. G. Taylor. 1999. Orthogonality and
transformations in variance components models. Biometrika 86: 289-300.
579.
Sutradhar, B.C. & K. Das. 1999. On the efficiency of regression
estimators in generalized linear models for longitudinal data. Biometrika, 86(2)
459-465.
580.
Stanek, E. J., A. Well & I. Ockene. 1999. Why not use best linear
unbiased predictors (BLUPs) as estimators of cholesterol, per cent fat from
KCAL and physical activity. Statistics in Medicine 18: 2943-2959.
581.
Tao, H., M. Palta, B. S. Yandell & M. A. Newton. 1999. An estimation
method for semiparametric mixed effects model. Biometrics 55: 102-110.
582.
Zhang, H. 1999. Analysis of infant growth curves using multivariate
adaptive splines. Biometrics 55: 452-459.
583.
Albert, P.S. and Follmann, D.A. 2000. Modeling repeated count data
subject to informative dropout. Biometrics 56: 667 - 677
584.
Apiolaza, L. A., A. R. Gilmour & D.J. Garrick. 2000. Variance modeling
of longitudinal height data from a Pinus radiata progeny test. Canadian Journal
of Forest Research 30: 645-654.
585.
Banerjee, A.N. and Magnus, J.R. 2000. On the sensitivity of the usual tand F-tests to covariance misspecification. Journal of Econometrics 95: 157 –
176.
586.
Candy, S. G. 2000. The application of generalized linear mixed models to
multi-level sampling for insect population monitoring. Environmental and
Ecological Statistics 7: 217-238.
587.
Gray, S. M. & R. Brookmeyer. 2000. Multidimensional longitudinal data:
estimating a treatment effect from continuous, discrete, or time-to-event response
variables. Journal of the American Statistical Association, 95: 396406.
588.
Greenland, S. 2000. When should epidemiologic regressions use random
coefficients? Biometrics 56: 915-921.
589.
Gumpertz, M. C. Wu & J. M. Pye. 2000. Logistic regression for southern
pine beetle outbreaks with spatial and temporal autocorrelation. Forest Science
46: 95-107.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
47
590.
Hartford, A. & M. Davidian. 2000. Consequences of misspecifying
assumptions in nonlinear mixed effects models. Computational Statistics & Data
Analysis. 34: 139-164.
591.
Heagerty, P.J. & T. Lumley. 2000. Window Subsampling of Estimating
Functions with Application to Regression Models. Journal of the American
Statistical Association, 95: 197-211.
592.
Heagerty, P. J. & S. J. Zeger. 2000. Marginalized multilevel models and
likelihood inference. Statistical Science 15: 1-26.
593.
Isaacson, J. D. & D. L. Zimmerman. 2000. Combining temporally
correlated environmental data from two measurement systems. Journal of
Agricultural, Biological, and Environmental Statistics 5: 398-416.
594.
Lin, X., L. Ryan, M. Sammel, D. Zhang, C. Padungtod & Z. Xu. 2000.
Biometrics 56: 593-601.
595.
Lipsitz, S. R., J. Ibrahim & G. Molenberghs. 2000. Using a Box-Cox
transformation in the analysis of longitudinal with incomplete responses. Applied
Statistics 49: 287-296.
596.
Littell, R. C., J. Pendergast & R. Natarajan. 2000. Modelling covariance
structure in the analysis of repeated measures data. Statistics in Medicine 19:
1793-1819.
597.
Nunez-Antón, V. & D. L. Zimmerman. 2000. Modeling nonstationary
longitudinal data. Biometrics 56: 699-705.
598.
Oberg, A. & M. Davidian. 2000. Estimating data transformations in
nonlinear mixed effects models. Biometrics 56: 65-72.
599.
Pan, W., T. A. Louis & J. E. Connett. 2000. A note on marginal linear
regression with correlated response data. The American Statistician 54: 1-5.
600.
Perevozskaya, I. & O. M. Kuznetsova. 2000. Modeling longitudinal
growth data and growth percentiles with polynomial Gompertz model in SAS
software. Proceedings of SAS Users Group (SUGI), pp. 1474-1479.
601.
Wang, C. Y., N. Wang & S. Wang. 2000. Regression analysis when
covariates are regression parameters of a random effects model for observed
longitudinal measurements. Biometrics 56: 487-495.
602.
Zimmerman, D. L. 2000. Viewing the correlation structure of longitudinal
data through a PRISM. The American Statistician 54(4) 310-318.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
48
603.
Eerikainen, K. 2001. Stem volume models with random coefficients for
Pinus kesiya
604.
In Tanzania, Zambia, and Zimbabwe. Canadian Journal of Forest
Research 31: 879-888.
605.
Fang, Z. & R.Bailey. 2001. Nonlinear Mixed Effects Modeling for Slash
Pine Dominant Height Growth Following Intensive Silvicultural Treatments.
Forest Science 47(3) 287-300
606.
Gibbons, R.D. & D.K. Bhaumik. 2001. Weighted Random-Effects
Regression Models with Application to Interlaboratory Calibration.
Technometrics, Vol. 43(2) 192-198.
607.
Gilliland, D. and Schabenberger, O. 2001. Limits on pairwise association
for equi-correlated binary variables. Journal of Applied Statistical Science 10(4):
279 – 285
608.
Hall, D.B. & R.L. Bailey. 2001. Modeling and Prediction of Forest
Growth Variables Based on Multilevel Nonlinear Mixed Models. Forest Science
47(3), 311 - 321.
609.
Houseman, E.A., L. Ryan, J. Levy, & J. Spengler. 2001. Autocorrelation
in Real-Time Continuous Monitoring of Microenvironments. Harvard School of
Public Health Research Paper. Boston MA.
610.
Hodges, J. and Sargent, D.J. 2001. Counting degrees of freedom in
hierarchical and other richly-parameterised models. Biometrika 88(2): 367 – 379
611.
Lund, R., L. Seymour & K. Kafadar. 2001. Temperature trends in the
United States.
612.
Environmetrics 12:673-690.
613.
Molenberghs, G. & H. Geys. 2001. Multivariate clustered data analysis
in developmental toxicity studies. Statistica Neerlandica 55(3) 319-345.
614.
Monserud, R.A. & Marshall, J.D. 2001. Time-Series Analysis of δ13C
from Tree Rings. I. Time Trends and Autocorrelation. Tree Physiology 21: 10871102.
615.
Opsomer, J., Y. Wang & Y. Yang. 2001. Nonparametric Regression with
Correlated Errors. Statistical Science 16(2)134-153.
616.
Schmid, C. 2001. Marginal and dynamic regression models for
longitudinal data.
617.
Statistics in Medicine, 20:3295-3311.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
49
618.
Valentine, H. T. and T. G. Gregoire. 2001. A switching model of bole
taper. Canadian Journal of Forest Research 31: 1400-1409.
619.
Verbeke, G., Spiessens, B. & Lesaffre, E. 2001. Conditional Linear
Mixed Models. The American Statistician 55(1): 25-34.
620.
Vonesh, E.F. 2001. Gereralized Linear and Nonlinear Models for
Clustered Data and Repeated Measurements. ENAR 2001 Spring Meetings short
course slides.
621.
Vonesh, E.F., H. Wang & D. Majumdar. 2001. Generalized Least
Squares, Taylor Series Linearization, and Fisher’s Scoring in Multivariate
Nonlinear Regression. Journal of the American Statistical Association, 96: 282291.
622.
Yeap, B.Y. & M. Davidian. 2001. Robust Two-Stage Estimation in
Hierarchical Non- linear Models. Biometrics 57: 266-272.
623.
Zhang, D. & M. Davidian. 2001. Linear Mixed Models with Flexible
Distributions of Random Effects for Longitudinal Data. Biometrics 57, pp. 795802.
624.
Zimmerman, D. L. & V. Nunez-Antón. 2000. Parametric modeling of
growth curve data: an overview. Test 10:1-73.
625.
Baltagi, B.H., S.H. Song & B. C. Jung. 2002. A comparative study of
alternative estimators for the unbalanced two-way error component regression
model, Econo626.
metrics Journal, Vol. 5, pp. 480-493.
627.
Bricklemyer, R.S., Lawrence, R.L., and Miller, P.R. (…..) Documenting
non-till and conventional till practices using Landsat ETM+ imagery and logistic
regression.
628.
Gilliland, D., Schabenberger, O. and Liu, H. 2002. Intercluster
correlations for binomial data: An application to seed testing. Journal of
Agricultural, Biological, and Environmental Statistics 7(1): 95 - 106
629.
128.
Guo, W. 2002. Functional Mixed Effects Models. Biometrics 58, 121-
630.
Herbert, T., Molenberghs, G., Michiels, B., Verbeke, G. & Curran, D.
2002. Strategies to Fit Pattern-Mixture Models. Biostatistics 3(2): 245-265.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
50
631.
Littell, R.C. 2002. Analysis of Unbalanced Mixed Model Data: A Case
Study Compari- son of ANOVA versus REML/GLS. Journal of Agricultural,
Biological, and Environmental Statistics, 7(4) 472-490.
632.
Litiere, S., Alonso, A., and Molenberghs, G. 2002. The impact of a
misspecified random-effects distribution on the estimation and the performance of
inferential procedures in generalized linear mixed models. Statistics in Medicine
00: 1 – 6.
633.
Piepho, H.P. & J.O. Ogutu. 2002. A Simple Mixed Model for Trend
Analysis in Wildlife Populations. Journal of Agricultural, Biological, and
Environmental Statistics 7: ???.
634.
Pourahmadi, M. & M.J. Daniels. 2002. Consultants Forum: Dynamic
Conditionally Linear Mixed Models for Longitudinal Data. Biometrics 58, 225231.
635.
Seymour, L. 2002. Modeling plant growth using regression with
periodically correlated errors. . Journal of Agricultural, Biological, and
Environmental Statistics 7(2) 350-360.
636.
Stute, W. and Zhu, L. 2002. Model checks for generalized linear models.
Scandinavian Journal of Statistics 29: 535-545
637.
Thiébaut, R., Jacqin-Gadda, H., Chêne, G., Leport, C. & Commenges, D.
2002. Bivariate linear mixed models using SAS proc MIXED. Computer
Methods and Programs in Biomedicine 69: 249-256.
638.
Wilhelmsson, L., Arlinger, J., Spangberg, K., Lundqvist, S., Grahn, T.,
Hedenberg, O., and Olsson, L. 2002. Models for predicting wood properties in
stems of Picea abies and Pinus sylbestris in Sweden. Scand. J.For. Res. 17: 330 –
350
639.
Thijs, H., Molenberghs, G., Michiels, B., Verbeke, G. and Curran, D.
2002. Strategies to fit pattern-mixture models. Biostatistics 3(2): 245 - 265
640.
Wu, H. & J.T. Zhang. 2002. Local Polynomial Mixed-Effects Models for
Longitudinal Data. Journal of the American Statistical Association, 97: 883-897.
641.
Zaman, A. 2002. Maximum likelihood estimates for the Hildreth-Houck
random coefficients model. Econometrics Journal 5: 237-262.
642.
Zhang, H. 2002. On Estimation and Prediction for Spatial Generalized
Linear Mixed Models. Biometrics, 58(1) pp. 1-27.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
51
643.
Albert, P. S. & J. H. Shih. 2003. Modeling tumor growth with random
onset. Biometrics 59: 897-906.
644.
Breslow, N. 2003. Whither PQL? University of Washington Biostatistics
Working Paper Series, Paper 192.
645.
Chen, Z. & D. B. Dunson. 2003. Random Effects Selection in Linear
Mixed Models.
646.
Biometrics 59, 762-769.
647.
Davidian, M. & D. M. Giltinan. 2003. Nonlinear models for repeated
measurement data: an overview. Journal of Agricultural, Biological, and
Environmental Statistics 8(4) 387-419.
648.
Demirtas, H. & J. L. Shafer. 2003. On the performance of randomcoefficient pattern-mixture models for non-ignorable dropout. Statistics in
Medicine, 22: 2553-2575.
649.
Garber, S.M. & D. A. Maguire. 2003. Modeling stem taper of three
central Oregon
650.
Species using nonlinear mixed effects models and autoregressive error
structures.
651.
Forest Ecology and Management 179, 507-522.
652.
Monleon, V.J. 2003. A Hierarchical Linear Model for Tree Height
Prediction. In 2003 Joint Statistical Meetings–Section on Statistics & the
Environment 2865-2869.
653.
Schabenberger, O. and Pierce, F. J. 2003. Repeated measures in a
completely Randomized Design: In Contemporary Statistical Models: for the
plant and soil sciences. CRC Press.
654.
Bates, D. M. and DebRoy, S. 2004. Linear mixed models and penalized
least squares. Journal of Multivariate Analysis 91: 1 - 17
655.
Calama, R. & G. Montero. 2004. Interregional nonlinear height-diameter
model with random coefficients for stone pine in Spain. Canadian Journal Forest
Research 34: 150-163.
656.
Calama, R. & G. Montero. 2004. Multilevel linear mixed model for tree
diameter increment in stone pine (Pinus pinea): a calibrating approach. Silva
Fennica 39(1) 37-54.
657.
Candel, M.J.J.M. 2004. Performance of empirical Bayes estimators of
random co- efficients in multilevel analysis: Some results for the random
intercept-only model.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
658.
52
Statistica Neerlandica, 58:197-219.
659.
Cui, H., Ng, K.W. & Zhu, L. 2004. Estimation in Mixed Effects Models
with Errors in Variables. Journal of Multivariate Analysis 91:53-73.
660.
Demirtas, H. 2004. Modeling incomplete longitudinal data. Ournal of
Modern Applied Statistical Methods, 3(2) 305-321.
661.
Ebbes, P., U. Bockenholt & M. Wedel. 2004. Regressor and randomeffects dependencies in multilevel models. Statistica Neerlandica, Vol. 58, pp.
161-178.
662.
Faes, C., Geys, H., Aerts, M., Molenberghs, G. & Catalano, P.J. 2004.
Modeling Combined Continuous and Ordinal Outcomes in a Clustered Setting.
Journal of Agricultural, Biological, and Environmental Statistics 9(4): 515-530.
663.
Fieuws, S. & Verbeke, G. 2004. Joint Modelling of Multivariate
Longitudinal Profiles: Pitfalls of the Random-Effects Approach. Statistics in
Medicine 23: 3093-3104.
664.
Fox, J.P. 2004. Modelling response error in school effectiveness research.
Statistica Neerlandica, 58:138-160.
665.
Fortin, M., Daigle, G., Ung, C., Begin, J., and Archambault, L. 2004. A
variance-covariance structure for simultaneously taking account of repeated
measures and heteroscedasticity in growth modeling. [Manuscript]
666.
Hall, D. & M. Clutter. 2004. Multivariate Multilevel Nonlinear Mixed
Effects Models
667.
For Timber Yield Predictions. Biometrics 60, 16-24.
668.
Hall, D.B. and Wang, L. 2004. Mixtures of generalized linear mixedeffects models for cluster-correlated data. Draft Manuscript. 31 p.
669.
Houseman, E. A., L. Ryan & B. Coull. 2004. Cholesky Residuals for
Assessing Normal Errors in a Linear Model With Correlated Outcomes. Journal
of the American Statistical Association, 99: 383-394.
670.
Hwang, R. C. 2004. Using the Box-Cox power transformation to predict
temporally correlated longitudinal data .
671.
Kato, B.S. & H. Hoijtink. 2004. Testing homogeneity in a random
intercept model using asymptotic, posterior predictive and plur-in-p-values.
Statistica Neerlandica. 58: 179-196.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
53
672.
Kim, T.Y., D. Kim, B. Park & D. Simpson. 2004. Nonparametric
detection of correlated errors. Biometrika, 91(2) 491-496.
673.
Lee, Y. & J. A. Nelder. 2004. Conditional and marginal models: another
view. Statistical Science, 19: 219-238.
674.
Leites, L. P. & A. P. Robinson. 2004. Improving taper equations of
loblooly pine with crown dimensions in a mixed-effects modeling framework.
Forest Science 50(2) 204-212.
675.
Loehle, C. 2004. Using Historical Climate Data to Evaluate Climate
Trends: Issues of Statistical Inference. Energy & Environment 15(1): 1-10.
676.
Maas, C.J.M. & J.K. Vermunt, 2004. Robustness issues in multilevel
regression analysis.
677.
Statistica Neerlandica, 58: 127-137.
678.
Miao, W. and Gastwirth, J. L. 2004. The effects of dependence on
confidence intervals for a population proportion. The American Statistician 58(2):
124 - 130
679.
Nummi, T. & J. Mottonen. 2004. Estimation and prediction for low
degree polynomial models under measurement errors with an application to forest
harvesters. Applied Statistics 53(3) 495-505.
680.
Piepho, H-P & C. E. McCulloch. 2004. Transformations in mixed models:
application to risk analysis for a multienvironment trial. Journal of Agricultural,
Biological, and Environmental Statistics 9(2) 123-137.
681.
Robinson, A.P. & Wykoff, W.R. 2004. Imputing Missing Height
Measures Using a Mixed-Effects Modeling Strategy. Canadian Journal of Forest
Research 34: 2492-2500.
682.
Schabenberger, O. 2004. Influence and residual diagnostics in mixed
models. 2004 ENAR meeting, Pittsburgh, PA, USA (34 slide powerpoint
presentation).
683.
Statistica Neerlandica. 2004. Journal of the Netherlands Society for
Statistics and Operations Research: Special issue on Multilevel and Other Types
of Random Coefficients Models). 58(2).
684.
VanDuijn, M.A.J., T.A.B. Snijders & B.J.H. Zijlstra. 2004. p2: a random
effects model with covariates for directed graphs. Statistica Neerlandica, Vol.
58, pp. 234-254.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
54
685.
Vermunt, J.K. 2004. An EM algorithm for the estimation of parametric
and non- parametric hierarchical nonlinear models. Statistica Neerlandica, Vol.
58, pp. 220-233.
686.
Crookston, N.L. 2005. Allometric crown width equations for thirty four
Northwest United States tree species estimated using generalized linear mixed
effects models.
687.
Calama, R. & G. Montero. 2005. Multilevel linear mixed models for tree
diameter increment. Silva Fennica, 39(1) 37-54.
688.
Crookston, N. 2005. Allometric crown width equations for thirty four
northwestern United States tree species estimated using generalized linear effects
models. Unpublished manuscript. 15 p.
689.
Gregoire, T.G. (2005). Email and letter correspondence with Oliver
Schabenberger and Marie Davidian.
690.
Gribbin, M.J., Johnson, J.L., Simpson, S.L. & Muller, K.E. 2005. Free
SAS IML Power Software for Repeated Measures and Manova (Version 2.03).
ENAR poster.
691.
Hall, D.B. and Wang, L. 2005. Two-component mixtures of generalized
linear mixed effects models for cluster correlated data. Statistical Modelling 5: 21
- 37
692.
Hoff, P. D. 2005. Bilinear mixed-effects models for dyadic data. Journal
of the American Statistical Association, 100: 286-295.
693.
Jordan, L., Daniels, R.F., Clark, A., III & He, R. 2005. Multilevel
Nonlinear Mixed-Effects Models for the Modeling of Earlywood and Latewood
Microfibril Angle. Forest Science 51(4): 357-371.
694.
Kurland, B.F. 2005. Directly parameterized regression conditioning on
being alive: analysis of longitudinal data truncated by deaths. Biostatistics 6(2):
241 - 258
695.
Lencina, V.B., Singer, J.M. & Stanek, E.J., III. 2005. Much Ado About
Nothing: the Mixed Models Controversy Revisited. International Statistical
Review 73(1): 9-20.
696.
Lynch, T.B. 2005. A Random-Parameter Height-Dbh Model for
Cherrybark Oak. Southern Journal of Applied Forestry 29(1): 22-26.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
55
697.
Mackenzie, M.L., Donovan, C.R. & McArdle, B.H. 2005. Regression
Spline Mixed Models: A Forestry Example. Journal of Agricultural, Biological,
and Environmental Statistics 10(4): 394-410.
698.
Mehtätalo, L. 2005. Height-Diameter Models for Scots Pine and Birch in
Finland. Silva Fennica 39(1): 55-66.
699.
Saksa, T., Heiskanen, J., Miina, J., Tuomola, J. & Kolström, T. 2005.
Multilevel Modelling of Height Growth in Young Norway Spruce Plantations in
Southern Finland. Silva Fennica 39(1): 143-153.
700.
Simpson, S.L. & Muller, K.E. 2005. Repeated Measures Power for
Gaussian Multivariate Linear Models: A Tutorial. ENAR poster.
701.
Staudhammer, C.L., Lemay, V.M., Kozak, R.A. & Maness, T.C. 2005.
Mixed-Model Development for Real-Time Statistical Process Control Data in
Wood Products Manufacturing. Forest Biometry, Modelling and Information
Sciences xx:1-17.
702.
Schabenberger, O. 2005. Email correspondence with Tim Gregoire.
703.
Vaida, F., and Blanchard, S. 2005. Conditional Akaike information for
mixed-effects models. Biometrika 92(2): 351 – 370.
704.
Verbeke, G. & Fieuws, S. 2005. The Effect of Misspecified Baseline
Characteristics on Inference for Longitudinal Trends in Linear Mixed Models. To
be published.
705.
Wang, Y.-G. & Lin, X. 2005. Effects of Variance-Function
Misspecification in Analysis of Longitudinal Data. Biometrics 61:413-421.
706.
Zewotir, T. & J. S. Galpin. 2005. Influence diagnostics for linear mixed
models. . Journal of Data Science, 3: 153-177.
707.
Zhao, D., Wilson, M., and Borders, B.E. 2005. Modeling response curves
and testing treatment effects in repeated measures experiments: a multilevel
nonlinear mixed-effects model approach. Can. J. For. Res. 35: 122 – 132.
708.
Bates, D. 2006. Linear Mixed Model Implementation in lme4. Available
at http://134.84.86.5/R/library/lme4/doc/Implementation.pdf
709.
Bullock, B.P. & Boone, E.L. 2006. Spatio-Temporal Analysis
Incorporating a Spatial Correlation Structure on a Long-Term Forestry Research
Dataset. Lecture slides from JSM Section on Statistics and the Environment.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
56
710.
Demidenko, E. 2006. The Assessment of Tumour Response to
Treatment. Applied Statistics 55(3): 365-377.
711.
Dethlefsen, C. and Lundbye-Christensen, S. 2006. Formulating state space
models in R with focus on longitudinal regression models. Journal of Statistical
Software 16(1): 1 – 15.
712.
Fieuws, S. & Verbeke, G. 2006. Pairwise Fitting of Mixed Models for
the Joint Modeling of Multivariate Longitudinal Profiles. Biometrics 62: 424431.
713.
Gao, F., Thompson, P., Xiong, C. & Miller, J.P. 2006. Analyzing
Multivariate Longitudinal Data Using SAS (Paper 187-31). In Proceedings of the
Thirty-first Annual SAS Users Group International Conference. Available at
714.
http://www2.sas.com/proceedings/sugi31/toc.html
715.
Gurka, M.J., Keselman, H.J., Algina, J., Kowalchuk, R.K. & Wolfinger,
R.D. 2006. Letters to Editor: Comment on Gurka, M.J. (2006). “Selecting the
Best Linear Mixed Model under REML.” The American Statistician 60, 19-26,
and Response. The American Statistician 60(2): 210-211.
716.
Gurka, M.J., Edwards, L.J. & Muller, K.E. 2006. Violating the
Assumption of Independence of the Error Components in the Linear Mixed
Model for Longitudinal Data. Lecture slides. 21 slides.
717.
Hadjicostas, P. 2006. Maximizing proportions of correct classifications in
binary logistic regression. Journal of Applied Statistics 33(6): 629 – 640
718.
Hutson, A. D. 2006. Modifying the exact test for a binomial proportion
and comparisons with other approaches. Journal of Applied Statistics 33 (7): 679
– 690
719.
Kneib, T. and Fahrmeir, L. 2006. A mixed model approach for geoadditive
hazard regression. Scand. J. Statist. 34: 207 – 228.
720.
Lai, T.L., Shih, M.-C. & Wong, S.P.-S. 2006. Flexible Modeling via a
Hybrid Estimation Scheme in Generalized Mixed Models for Longitudinal Data.
Biometrics 62: 159-167.
721.
Lencina, V.B. and Singer, J.M. 2006. Measure for measure: exact F tests
and the mixed models controversy. International Statistical Review 74(3): 391 402
722.
Liu, L.C. & Hedeker, D. 2006. A Mixed-Effects Regression Model for
Longitudinal Multivariate Ordinal Data. Biometrics 62: 261-268.
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
57
723.
Neuhaus, J.M. & McCulloch, C.E. 2006. Separating Between- and
Within-Cluster Covariate Effects by Using Conditional and Partitioning Methods.
Journal of the Royal Statistical Society–Series B 68(5): 859-872.
724.
Nord-Larsen, T. 2006. Modeling Individual-Tree Growth from Data with
Highly Irregular Measurement Intervals. Forest Science 52(2): 198-208.
725.
Qu, A. & Li, R. 2006. Quadratic Inference Functions for VaryingCoefficient Models with Longitudinal Data. Biometrics 62: 379-391.
726.
Safi, S. & White, A. 2006. The Efficiency of OLS in the Presence of
Auto-Correlated Disturbances in Regression Models. Journal of Modern Applied
Statistical Methods 5(1): 107-117.
727.
Siipilehto, J. 2006. Linear Prediction application for Modelling the
relationships between a large number of stand characteristics of Norway Spruce
Stands. Silva Fennica 40(3): 517 - 530
728.
Verbeke, G., Fieuws, S. & Lesaffre, E. 2006. A Comparison of
Procedures to Correct for Base-Line Differences in the Analysis of Continuous
Longitudinal Data: A Case-Study. Applied Statistics 55(1): 93-101.
729.
Yang, Y.-C., Liu, A. & Wang, Y. 2006. Detecting Pulsatile Hormone
Secretions Using Nonlinear Mixed Effects Partial Spline Models. Biometrics 62:
230-238.
730.
Bates, D. 2007. Linear mixed model implementation in lme4. Department
of Statistics, University of Wisconsin – Madison. 14 p.
731.
Bates, D. 2007. Computational methods for mixed models. Department of
Statistics, University of Wisconsin – Madison.
732.
Bates, D. 2007. Imer for SAS PROC MIXED Users. Department of
Statistics, University of Wisconsin – Madison.
733.
Chandler, R.E. and Bate, S. 2007. Inference for clustered data using the
independence loglikelihood. Biometrika 94(1): 167 – 183
734.
Goldstein, H. 2007. Becoming familiar with multilevel modeling.
Significance: 133 - 135
735.
Magnussen, S. and Reeves, R. 2007. Sample-based maximum likelihood
estimation of the autologistic model. Journal of Applied Statistics 34(5): 547 –
561
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
58
736.
Skinner, C. and Vieira, M. 2007. Variance estimation in the analysis of
clustered longitudinal survey data. Survey Methodology 33(1): 3 – 12
737.
Trincado, G., VanderSchaaf, C. L., and Burkhart, H.E. 2007. Regional
mixed-effects height-diameter models for loblolly pine (Pinus taeda L.)
plantations. Eur J Forest Res 126: 253 – 262
738.
Vansteelandt, S. 2007. On Confounding, Prediction and Efficiency in the
analysis of longitudinal and cross-sectional clustered data. Scandinavian Journal
of Statistics 34: 478 – 498.
739.
Choi, J., Burkhart, H.E., and Amateis, R.L. 2008. Modeling trends in stem
quality characteristics of loblolly pine trees in unthinned plantations. Can. J. For.
Res. 38: 1446 – 1457.
740.
Want, A.T.K., Zou, G. and Qin, H. 2007. On the sensitivity of the
restricted least squares estimators to covariance misspecification. Econometrics
Journal 10: 471 – 487
741.
Krafty, R.T., Gimotty, P.A., Holtz, D., Coukos, G. and Guo, W. 2008.
Varying coefficient model for analysis of tumor growth curves. Biometrics 64:
1023 – 1031
742.
Nummi, T. and Koskela, L. 2008. Analysis of growth curve data by using
cubic smoothing splines. Journal of Applied Statistics 35 (6): ?????
743.
Stock, J.H. and Watson, M.W. 2008. Heteroskedasticity-robust standard
errors for fixed effects panel data regression (Notes and Comments).
Econometrica 76 (1): 155 – 174
744.
Steele, F. 2008. Multilevel models for longitudinal data. J. R. Statist. Soc.
A 171: 1 – 15
745.
(Anonymous - Manuscript). 2008. A generalized procedure for deriving
unbiased population and subject-specific predictions from nonlinear mixed forest
models. 23 p
746.
Wright, D.B. and London, K. 2008. Multilevel modeling: beyond the basic
applications. British Journal of Mathematical and Statistical Psychology (in press)
287: 1 - 17
747.
Statistics 5414. Homeworks.
748.
Zhu, J., Rasmussen, J.G., Moller, J., Aukema, B.H. and Raffa, K.F. 2008.
Spatial-temporal modeling of forest gaps generated by colonization from below –
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
59
and above -ground Bark Beetle species. Journal of American Statistical
Association 103 (481): 162 - 177
749.
Bathke, A.C., Schabenberger, O., Tobias, R.D., and Madden, L.V. 2009.
Greenhouse-Geisser adjustment and the ANOVA-Type statistic: Cousins or
Twins? The American Statistician 63(3): 239 – 246
750.
Brien, C.J. and Demetrio, C.G.B. 2009. Formulating mixed models for
experiments, including longitudinal experiments. Journal of Agricultural,
Biological, and Environmental Statistics 14(3): 253 – 280
751.
Eerikainen, K. 2009. A multilevel linear mixed-effects model for the
generalization sample tree heights and crown ratios in the Finnish National Forest
inventory. Forest Science 55(6): 480 – 493
752.
Faes, C., Molenberghs, G., Aerts, M., Verbeke, G., and Kenward, M.G.
2009. The effective sample size and an alternative small-sample degrees-offreedom method. The American Statistician 63(4): 389 – 399
753.
Kershaw, J.A. Jr., Benjamin, J.G., and Weiskittel, A.R. 2009. Approaches
for modeling vertical distribution of maximum knot size in black spruce: A
comparison of fixed –and mixed-effects nonlinear models. Forest Science 55(3):
230 – 237
754.
Lele, S., Dennis, B., and Lutscher, F. [ ]. Data cloning: easy maximum
likelihood estimation for complex ecological models using Bayesian Markov
chain Monte Carlo methods.
755.
Millo, G. and Piras, G. 2009. Splm: Econometric analysis of spatial panel
data. UserR! Conference Rennes, July 8th 2009.
756.
Meng, S.X., Huang, S., Yang, Y., Trincado, G., and VanderSchaaf, C.L.
2009. Evaluation of population-averaged and subject-specific approaches for
modeling the dominant or codominant height of lodgepole pine trees. Can. J. For.
Res. 39: 1148 – 1158
757.
Meng, S.X. and Huang, S. 2009. Improved calibration of nonlinear mixedeffects models demonstrated on a height growth function. Forest Science 55(3):
238 – 248
758.
Litiere, S., Alonso, A., and Molenberghs, G. [ ]. Type I and type II error
under random-effects misspecification in generalized linear mixed models. Center
for Statistics, Hassel University.
759.
Serroyen, J., Molenberghs, G., Verbeke, G., and Davidian, M. 2009.
Nonlinear models for longitudinal data. The American Stastician 63(4): 378 – 388
© 2007 Timothy G. Gregoire
MixedModelsBiblio.pdf
60
760.
Verbeke, G. and Molenberghs, G. [
]. Arbitrariness of models for
augmented and coarse data, with emphasis on incomplete-data and random
effects. Interuniversity Institute for Biostatistics and Statistical Bioinformatics.
761.
Verbeke ,G. and Molenberghs, G. [
] . The gradient function as an
exploratory goodness-of-fit assessment of the random-effects distribution in
mixed models. Interuniversity Institute for Biostatistics and Statistical
Bioinformatics.
© 2007 Timothy G. Gregoire
Download