Carroll, R.J.; (1975)On the probabilities of ranking of populations with applications."

Carroll, R.J.; (1975)On the probabilities of ranking of populations with applications."

Carroll, R.J.; (1975)On the asymptotic normality of stopping times based on robust estimation."

Carroll, R.J.; (1975)On the asymptotic normality of stopping times based on robust estimation."

Carroll, R.J.; (1975)Bounded length confidence intervals for finite populations."

Carroll, R.J.; (1975)Bounded length confidence intervals for finite populations."

Carroll, R.J.; (1975)An asymptotic representation for M-estimators and linear functions of order statistics."

Carroll, R.J.; (1975)An asymptotic representation for M-estimators and linear functions of order statistics."

Carroll, R.J.; (1975).On sequential density estimation."

Carroll, R.J.; (1975).On sequential density estimation."

Carroll, R.J.; (1974)Asymptotically nonparametric sequential selection proceduresII - robust estimators."

Carroll, R.J.; (1974)Asymptotically nonparametric sequential selection proceduresII - robust estimators."

Carroll, R.J.; (1974)Asymptotically nonparametric sequential selection procedures."

Carroll, R.J.; (1974)Asymptotically nonparametric sequential selection procedures."

Carroll, R.J., Spiegelman, C.H., Lan, K.K.G., Bailey, K.T. and Abbott, R.D.Errors-in-Variables for Binary Regression Models."

Carroll, R.J., Spiegelman, C.H., Lan, K.K.G., Bailey, K.T. and Abbott, R.D.Errors-in-Variables for Binary Regression Models."

Carroll, R.J., Gapta, S.S. and Huang, D.Y.; (1975).Selection procedures for the t best populations."

Carroll, R.J., Gapta, S.S. and Huang, D.Y.; (1975).Selection procedures for the t best populations."

Carroll, R.J., Davidian, M. and Smith. WVariance Functions and the Minimum Detectable Concentrationin Assays"

Carroll, R.J., Davidian, M. and Smith. WVariance Functions and the Minimum Detectable Concentrationin Assays"

Carroll, R.J., and Stefanski, L.A.; (1992)Measurement Error and Corrections for Attenuation in Meta-Analyses."

Carroll, R.J., and Stefanski, L.A.; (1992)Measurement Error and Corrections for Attenuation in Meta-Analyses."

Carroll, R.J., and Hardle, WSymmetrized Nearest Neighbor Regression Estimates"

Carroll, R.J., and Hardle, WSymmetrized Nearest Neighbor Regression Estimates"

Carroll, R.J. and Ruppert, DavidTransformations in Regression: A Robust Analysis."

Carroll, R.J. and Ruppert, DavidTransformations in Regression: A Robust Analysis."

Carroll, R.J. and Ruppert, DavidRobust Estimators for Radom Coefficient Regression Models."

Carroll, R.J. and Ruppert, DavidRobust Estimators for Radom Coefficient Regression Models."

Carroll, R.J. and Ruppert, DavidDiagnostics and Robust Estimation When Transforming the Regression Model and the Response."

Carroll, R.J. and Ruppert, DavidDiagnostics and Robust Estimation When Transforming the Regression Model and the Response."

Carroll, R.J. and Ruppert, David; (1986).Diagnostics and Robust Estimation When Transforming the Regression Model and the Response."

Carroll, R.J. and Ruppert, David; (1986).Diagnostics and Robust Estimation When Transforming the Regression Model and the Response."

Carroll, R.J. and Ruppert, David.Weak Convergence of Bounded Influence Regression Estimates with Applications."

Carroll, R.J. and Ruppert, David.Weak Convergence of Bounded Influence Regression Estimates with Applications."

Carroll, R.J. and Ruppert, D.On Robust Test for Heteroscedasticity."

Carroll, R.J. and Ruppert, D.On Robust Test for Heteroscedasticity."

Carroll, R.J. and Ruppert, D.&Almost Sure Properties of Robust Regression Estimates."

Carroll, R.J. and Ruppert, D.&Almost Sure Properties of Robust Regression Estimates."

Carroll, R.J. and Robert Smith.A Study of Sequential Procedures for Estimating the Largest of Three Normal Means."

Carroll, R.J. and Robert Smith.A Study of Sequential Procedures for Estimating the Largest of Three Normal Means."

Carroll, R.J. and Lombard, F.A Note on N Estimators for the Binomial Distribution."

Carroll, R.J. and Lombard, F.A Note on N Estimators for the Binomial Distribution."

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