Comparison of renewal function estimators for censored data

References

• Baxter , L.A. , Scheuer , E.M. , Blisehke , W.R. and Mcconalogue , D.J. 1986 . “ Renewal Tables: Tables of Functions Arising in Renewal Theory ” . In Review in Mathematics of Computation , Vol. 175 , 381 – 382 . Los Angeles, CA : University of Southern California . Technical Report
   Google Scholar
• Baxter , L.A. , Scheuer , E.M. , McConalogue , D.J. and Blisehke , W.R. 1982 . On the Tabulation of the Renewal Function . Technometrics , 24 ( 2 ) : 151 – 156 .
   Web of Science ®Google Scholar
• Buckley , J. and James , I. 1979 . Linear Regression with Censored Data . Biometrika , 66 ( 2 ) : 429 – 436 .
   Google Scholar
• Cleroux , R. and Mcconalogue , D.J. 1976 . A Numerical Algorithm for Recursively-Defined Convolution Integrals Involving Distribution Functions . Management Science , 22 ( 10 ) : 1138 – 1146 .
   Web of Science ®Google Scholar
• Frees , E.W. 1986 . Warranty Analysis and Renewal Function Estimation . Naval Research Logistics Quarterly , 33 ( 10 ) : 361 – 372 .
   Google Scholar
• Frees , E.W. 1988 . Estimating the Cost of a Warranty . Journal of Business & Economics Statistics , 6 ( 1 ) : 79 – 86 .
   Web of Science ®Google Scholar
• Kaplan , E.L. and Meier , P. 1958 . Nonparametric Estimation from Incomplete Observation . Journal of the American Statistical Association , 53 ( 1 ) : 457 – 481 .
   Web of Science ®Google Scholar
• Lawless , J.F. 1983 . Statistical Methods in Reliability . Technometrics , 25 ( 1 ) : 305 – 335 . (with discussion)
   Web of Science ®Google Scholar
• Lomnicki , Z.A. 1966 . A Note on the Weibull Renewal Process . Biometrika , 53 ( 1 )
   Google Scholar
• Mann , N.R. , Schafer , R.E. and Singpurwalla , N.D. 1974 . Methods for Statistical Analysis of Reliability and Life Data , New York : John Wiley and Sons .
   Google Scholar
• Nelson , W. 1982 . Applied Life Data Analysis , New York : John Wiley .
   Google Scholar
• Pene E. A. Rohatgi V. K. Survival Function Estimation for a Generalized Proportional Hazards Model of Random Censorship Technical Report No. 87-15 Department of Mathematicsand Statistics, .Bowling Green State University New York. 1987
   Google Scholar
• SAS . 1985 . User's Guide: Statistics , Vol. 22 , SAS Institute Inc .
   Google Scholar
• Schneider , H. , Lin , B.S. and Cinneide , C. 1990 . Comparison of Nonparametric Estimators for the Renewal Function . Applied Statistics , 39 : 55 – 61 .
   Web of Science ®Google Scholar
• Schneider , H. and Weissfeld , L. 1986 . Estimation in Linear Models with Censored Data . Biotnetrika , 73 : 741 – 745 .
   Web of Science ®Google Scholar
• Smith , W. and Leadbetter , R. 1963 . On the Renewal Function for the Weibull Distribution . Technometrics , 5 : 393 – 396 .
   Web of Science ®Google Scholar
• Soland , R.M. 1968 . A Renewal Theoretic Approach to the Estimation of Future Demand for Replacement Parts . Operations Research , 16 : 36 – 51 .
   Web of Science ®Google Scholar
• Soland , R.M. 1969 . Availability of Renewal Functions for Gamma and Weibull Distributions with Increasing Hazard Rate . Operations Research , 17 : 536 – 543 .
   Web of Science ®Google Scholar
• Susarla , V. , Tsai , W.Y. and Van Ryzin , J. 1984 . A Buckley-James-Type Estimator for the Mean with Censored Data . Biometrika , 71 ( 3 ) : 624 – 625 .
   Web of Science ®Google Scholar
• Suzuki , K. 1985 . Estimation of Lifetime Parameters from Incomplete Field Data . Technometrics , 27 ( 3 ) : 263 – 271 .
   Web of Science ®Google Scholar