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Results: 1 to 20 of 110

Similar articles for PubMed (Select 21751230)

1.

A joint model of recurrent events and a terminal event with a nonparametric covariate function.

Zhangsheng Y, Liu L.

Stat Med. 2011 Sep 30;30(22):2683-95. doi: 10.1002/sim.4297. Epub 2011 Jul 12.

PMID:
21751230
2.

Joint model of recurrent events and a terminal event with time-varying coefficients.

Yu Z, Liu L, Bravata DM, Williams LS.

Biom J. 2014 Mar;56(2):183-97. doi: 10.1002/bimj.201200160. Epub 2013 Nov 27.

PMID:
24285466
3.

An estimating function approach to the analysis of recurrent and terminal events.

Kalbfleisch JD, Schaubel DE, Ye Y, Gong Q.

Biometrics. 2013 Jun;69(2):366-74. doi: 10.1111/biom.12025. Epub 2013 May 7.

4.

Semiparametric analysis of correlated recurrent and terminal events.

Ye Y, Kalbfleisch JD, Schaubel DE.

Biometrics. 2007 Mar;63(1):78-87.

PMID:
17447932
5.

Shared frailty models for recurrent events and a terminal event.

Liu L, Wolfe RA, Huang X.

Biometrics. 2004 Sep;60(3):747-56.

PMID:
15339298
6.

A semiparametric recurrent events model with time-varying coefficients.

Yu Z, Liu L, Bravata DM, Williams LS, Tepper RS.

Stat Med. 2013 Mar 15;32(6):1016-26. doi: 10.1002/sim.5575. Epub 2012 Aug 18.

PMID:
22903343
7.

The use of Gaussian quadrature for estimation in frailty proportional hazards models.

Liu L, Huang X.

Stat Med. 2008 Jun 30;27(14):2665-83.

PMID:
17910008
8.

A joint frailty model for survival and gap times between recurrent events.

Huang X, Liu L.

Biometrics. 2007 Jun;63(2):389-97.

PMID:
17688491
9.

Semiparametric transformation models with random effects for joint analysis of recurrent and terminal events.

Zeng D, Lin DY.

Biometrics. 2009 Sep;65(3):746-52. doi: 10.1111/j.1541-0420.2008.01126.x. Epub 2008 Sep 29.

10.

Joint covariate-adjusted score test statistics for recurrent events and a terminal event.

Song R, Cai J.

Lifetime Data Anal. 2010 Oct;16(4):491-508. doi: 10.1007/s10985-009-9140-6. Epub 2009 Dec 1.

11.

A joint frailty model to estimate the recurrence process and the disease-specific mortality process without needing the cause of death.

Belot A, Rondeau V, Remontet L, Giorgi R; CENSUR working survival group.

Stat Med. 2014 Aug 15;33(18):3147-66. doi: 10.1002/sim.6140. Epub 2014 Mar 17.

PMID:
24639014
12.

Non-parametric estimation and model checking procedures for marginal gap time distributions for recurrent events.

Kvist K, Gerster M, Andersen PK, Kessing LV.

Stat Med. 2007 Dec 30;26(30):5394-410.

PMID:
17994608
13.

Parametric latent class joint model for a longitudinal biomarker and recurrent events.

Han J, Slate EH, Peña EA.

Stat Med. 2007 Dec 20;26(29):5285-302.

14.

General joint frailty model for recurrent event data with a dependent terminal event: Application to follicular lymphoma data.

Mazroui Y, Mathoulin-Pelissier S, Soubeyran P, Rondeau V.

Stat Med. 2012 May 20;31(11-12):1162-76. doi: 10.1002/sim.4479. Epub 2012 Feb 3.

PMID:
22307954
15.

Semiparametric frailty models for clustered failure time data.

Yu Z, Lin X, Tu W.

Biometrics. 2012 Jun;68(2):429-36. doi: 10.1111/j.1541-0420.2011.01683.x. Epub 2011 Nov 9.

16.

Flexible modeling of competing risks in survival analysis.

Belot A, Abrahamowicz M, Remontet L, Giorgi R.

Stat Med. 2010 Oct 15;29(23):2453-68. doi: 10.1002/sim.4005.

PMID:
20645282
17.

The partly Aalen's model for recurrent event data with a dependent terminal event.

Chen CM, Shen PS, Chuang YW.

Stat Med. 2015 Aug 11. doi: 10.1002/sim.6625. [Epub ahead of print]

PMID:
26265213
18.

Nonparametric modeling of the gap time in recurrent event data.

Du P.

Lifetime Data Anal. 2009 Jun;15(2):256-77. doi: 10.1007/s10985-008-9110-4. Epub 2009 Jan 3.

PMID:
19123038
19.

Smoothing spline ANOVA frailty model for recurrent event data.

Du P, Jiang Y, Wang Y.

Biometrics. 2011 Dec;67(4):1330-9. doi: 10.1111/j.1541-0420.2011.01584.x. Epub 2011 Apr 2.

PMID:
21457192
20.

A positive stable frailty model for clustered failure time data with covariate-dependent frailty.

Liu D, Kalbfleisch JD, Schaubel DE.

Biometrics. 2011 Mar;67(1):8-17. doi: 10.1111/j.1541-0420.2010.01444.x.

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