The nonparametric analysis of interval-censored failure time data
暂无分享,去创建一个
[1] Jian Huang,et al. Asymptotic normality of the NPMLE of linear functionals for interval censored data, case 1 , 1995 .
[2] G. Gómez,et al. A generalized Fleming and Harrington's class of tests for interval‐censored data , 2012 .
[3] L. Grummer-Strawn,et al. Regression analysis of current-status data: an application to breast-feeding. , 1993, Journal of the American Statistical Association.
[4] A. Adam Ding,et al. On assessing the association for bivariate current status data , 2000 .
[5] Xingwei Tong,et al. A frailty model approach for regression analysis of multivariate current status data , 2009, Statistics in medicine.
[6] J. Sun,et al. Empirical estimation of a distribution function with truncated and doubly interval-censored data and its application to AIDS studies. , 1995, Biometrics.
[7] Anastasios A. Tsiatis,et al. Computationally simple accelerated failure time regression for interval censored data , 2001 .
[8] Jianguo Sun,et al. Regression analysis of failure time data with informative interval censoring , 2007, Statistics in medicine.
[9] John D. Kalbfleisch,et al. The Analysis of Current Status Data on Point Processes , 1993 .
[10] K. Yuen,et al. A Nonparametric Test for Interval-Censored Failure Time Data with Unequal Censoring , 2008 .
[11] W. Liu,et al. A nonparametric two‐sample test of the failure function with interval censoring case 2 , 2001 .
[12] W Pan. A two-sample test with interval censored data via multiple imputation. , 2000, Statistics in medicine.
[13] Nonparametric tests of tumor prevalence data. , 1996, Biometrics.
[14] Qiqing Yu,et al. A generalized log-rank test for interval-censored failure time data via multiple imputation. , 2008, Statistics in medicine.
[15] Halina Frydman,et al. Nonparametric Estimation in a Markov “Illness–Death” Process from Interval Censored Observations with Missing Intermediate Transition Status , 2009, Biometrics.
[16] James M. Robins,et al. Comparing two failure time distributions in the presence of dependent censoring , 1996 .
[17] P K Andersen,et al. A nonparametric test for comparing two samples where all observations are either left- or right-censored. , 1995, Biometrics.
[18] J Sun,et al. A non-parametric test for interval-censored failure time data with application to AIDS studies. , 1996, Statistics in medicine.
[19] Dianne M Finkelstein,et al. Analysis of Failure Time Data with Dependent Interval Censoring , 2002, Biometrics.
[20] Zhiliang Ying,et al. Additive hazards regression with current status data , 1998 .
[21] Jan Nielsen,et al. Analyzing multivariate survival data using composite likelihood and flexible parametric modeling of the hazard functions. , 2010, Statistics in medicine.
[22] D. Finkelstein,et al. A Proportional Hazards Model for Multivariate Interval‐Censored Failure Time Data , 2000, Biometrics.
[23] Piet Groeneboom,et al. Lectures on inverse problems , 1996 .
[24] Donglin Zeng,et al. Semiparametric additive risks model for interval-censored data , 2006 .
[25] Xingwei Tong,et al. REGRESSION ANALYSIS OF CASE II INTERVAL-CENSORED FAILURE TIME DATA WITH THE ADDITIVE HAZARDS MODEL. , 2010, Statistica Sinica.
[26] Xingqiu Zhao,et al. Generalized Log‐Rank Tests for Partly Interval‐Censored Failure Time Data , 2008, Biometrical journal. Biometrische Zeitschrift.
[27] M. Fay,et al. Weighted logrank tests for interval censored data when assessment times depend on treatment , 2012, Statistics in medicine.
[28] D. Finkelstein,et al. A proportional hazards model for interval-censored failure time data. , 1986, Biometrics.
[29] R. Wolfe,et al. A semiparametric model for regression analysis of interval-censored failure time data. , 1985, Biometrics.
[30] Jianguo Sun,et al. A nonparametric test for current status data with unequal censoring , 1999 .
[31] M. Cardoso,et al. Rapid epidemiologic assessment of breastfeeding practices: probit analysis of current status data. , 1996, Journal of tropical pediatrics.
[32] O. Aalen. Nonparametric Inference for a Family of Counting Processes , 1978 .
[33] Tianxi Cai,et al. On the Accelerated Failure Time Model for Current Status and Interval Censored Data , 2006 .
[34] Anton Schick,et al. Consistency of the GMLE with Mixed Case Interval‐Censored Data , 2000 .
[35] S G Self,et al. Linear rank tests for interval-censored data with application to PCB levels in adipose tissue of transformer repair workers. , 1986, Biometrics.
[36] B. Turnbull. The Empirical Distribution Function with Arbitrarily Grouped, Censored, and Truncated Data , 1976 .