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2017 | OriginalPaper | Buchkapitel

1. An Odyssey to Incomplete Data: Winfried Stute’s Contribution to Survival Analysis

verfasst von : Jane-Ling Wang

Erschienen in: From Statistics to Mathematical Finance

Verlag: Springer International Publishing

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Abstract

In this article, we revisit Winfried Stute’s contributions to survival analysis, which constitute a significant portion of his publications. Instead of a comprehensive review of his work in survival analysis, we focus on four papers that are fundamental by themselves.

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Nächstes Kapitel The Kaplan-Meier Integral in the Presence of Covariates: A Review
Literatur
Azarang, L., J. de Uña-Álvarez, and W. Stute (2013). The jackknife estimate of covariance under censorship when covariables are present. Discussion Papers in Statistics and Operations Research, Report 13/04, Universidad de Vigo.
Breslow, N. and J. Crowley (1974). A large sample study of the life table and product limit estimates under random censorship. Ann. Statist. 2(3), 437–453.
Buckley, J. and I. James (1979). Linear regression with censored data. Biometrika 66(3), 429–436.
Chao, M.-T. and S.-H. Lo (1988). Some representations of the nonparametric maximum likelihood estimators with truncated data. Ann. Statist. 16(2), 661–668.
Diehl, S. and W. Stute (1988). Kernel density and hazard function estimation in the presence of censoring. J. Multivariate Anal. 25(2), 299–310.
Dikta, G., B. Kurtz, and W. Stute (1989). Sequential fixed-width confidence bands for distribution functions under random censoring. Metrika 36(1), 167–176.
Gill, R. (1980). Censoring and stochastic integrals. Stat. Neerl. 34(2), 124–124. Censoring and stochastic integrals. Math. Centre Tract 124, Math. Centrum, Amsterdam.
Gill, R. (1983). Large sample behaviour of the product-limit estimator on the whole line. Ann. Statist. 11(1), 49–58.
Gürler, Ü., W. Stute, and J.-L. Wang (1993). Weak and strong quantile representations for randomly truncated data with applications. Statist. Probab. Lett. 17(2), 139–148.
He, S. and G. L. Yang (1998a). Estimation of the truncation probability in the random truncation model. Ann. Statist. 26(3), 1011–1027.
He, S. and G. L. Yang (1998b). The strong law under random truncation. Ann. Statist. 26(3), 992–1010.
Keiding, N. and R. D. Gill (1990). Random truncation models and markov processes. Ann. Statist. 18(2), 582–602.
Lo, S.-H. and K. Singh (1986). The product-limit estimator and the bootstrap: Some asymptotic representations. Probab. Theory Related Fields 71(3), 455–465.
Lynden-Bell, D. (1971). A method of allowing for known observational selection in small samples applied to 3cr quasars. Mon. Not. R. Astron. Soc. 155(1), 95–118.
Major, P. and L. Rejto (1988). Strong embedding of the estimator of the distribution function under random censorship. Ann. Statist. 16(3), 1113–1132.
Neveu, J. (1975). Discrete-parameter martingales. North-Holland, Amsterdam.
Schick, A., V. Susarla, and H. Koul (1988). Efficient estimation of functionals with censored data. Stat. Risk Model. 6(4), 349–360.
Sen, A. and W. Stute (2014). Identification of survival functions through hazard functions in the clayton-family. Statist. Probab. Lett. 87, 94–97.
Strzalkowska-Kominiak, E. and W. Stute (2010). On the probability of holes in truncated samples. J. Statist. Plann. Inference 140(6), 1519–1528.
Stute, W. (1976). On a generalization of the glivenko-cantelli theorem. Z. Wahrscheinlichkeit. 35(2), 167–175.
Stute, W. (1982). The oscillation behavior of empirical processes. Ann. Probab. 10(1), 86–107.
Stute, W. (1993a). Almost sure representations of the product-limit estimator for truncated data. Ann. Statist. 21(1), 146–156.
Stute, W. (1993b). Consistent estimation under random censorship when covariables are present. J. Multivariate Anal. 45(1), 89–103.
Stute, W. (1994a). The bias of kaplan-meier integrals. Scand. J. Stat. 21(4), 475–484.
Stute, W. (1994b). Convergence of the kaplan-meier estimator in weighted sup-norms. Statist. Probab. Lett. 20(3), 219–223.
Stute, W. (1994c). Improved estimation under random censorship. Commun. Stat. Theor. M. 23(9), 2671–2682.
Stute, W. (1994d). Strong and weak representations of cumulative hazard function and kaplan-meier estimators on increasing sets. J. Statist. Plann. Inference 42(3), 315–329.
Stute, W. (1994e). U-statistic processes: A martingale approach. Ann. Probab. 22(4), 1725–1744.
Stute, W. (1995a). The central limit theorem under random censorship. Ann. Statist. 23(2), 422–439.
Stute, W. (1995b). The statistical analysis of kaplan-meier integrals. Lecture Notes-Monograph Series 27, 231–254.
Stute, W. (1996a). Distributional convergence under random censorship when covariables are present. Scand. J. Stat. 23(4), 461–471.
Stute, W. (1996b). The jackknife estimate of variance of a kaplan-meier integral. Ann. Statist. 24(6), 2679–2704.
Stute, W. and J.-L. Wang (1993a). Multi-sample u-statistics for censored data. Scand. J. Stat. 20(4), 369–374.
Stute, W. and J.-L. Wang (1993b). The strong law under random censorship. Ann. Statist. 21(3), 1591–1607.
Stute, W. and J.-L. Wang (1994). The jackknife estimate of a kaplan-meier integral. Biometrika 81(3), 602–606.
Stute, W. and J.-L. Wang (2008). The central limit theorem under random truncation. Bernoulli 14(3), 604–622.
Susarla, V. and J. Van Ryzin (1980). Large sample theory for an estimator of the mean survival time from censored samples. Ann. Statist. 8(5), 1002–1016.
Wang, J.-L. (1995). M-estimators for censored data: strong consistency. Scand. J. Stat. 22(2), 197–205.
Wang, M.-C., N. P. Jewell, and W.-Y. Tsai (1986). Asymptotic properties of the product limit estimate under random truncation. Ann. Statist. 14(4), 1597–1605.
Woodroofe, M. (1985). Estimating a distribution function with truncated data. Ann. Statist. 13(1), 163–177.
Yang, S. (1994). A central limit theorem for functionals of the kaplanmeier estimator. Statist. Probab. Lett. 21(5), 337 – 345.
Ying, Z. (1989). A note on the asymptotic properties of the product-limit estimator on the whole line. Statist. Probab. Lett. 7(4), 311–314.
Metadaten
Titel
An Odyssey to Incomplete Data: Winfried Stute’s Contribution to Survival Analysis
verfasst von
Jane-Ling Wang
Copyright-Jahr
2017
Buch
From Statistics to Mathematical Finance

Print ISBN: 978-3-319-50985-3

Electronic ISBN: 978-3-319-50986-0

Copyright-Jahr: 2017

DOI
https://doi.org/10.1007/978-3-319-50986-0_1

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