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1.

If the ratio of hazards r(t)=λe(t)/λc(t) does not depend on time t then the proportional hazards assumption holds.

Leon LF, Day BM, Hu XS.

J Thorac Oncol. 2013 Dec;8(12):e116. doi: 10.1097/JTO.0b013e3182a4081f. No abstract available.

PMID:
24389451
2.

In response.

Barraclough H, Simms L, Govindan R.

J Thorac Oncol. 2013 Dec;8(12):e116-7. doi: 10.1097/JTO.0000000000000010. No abstract available.

PMID:
24389452
3.

The consequences of proportional hazards based model selection.

Campbell H, Dean CB.

Stat Med. 2014 Mar 15;33(6):1042-56. doi: 10.1002/sim.6021. Epub 2013 Oct 18.

PMID:
24136328
4.

Biostatistics primer: what a clinician ought to know: hazard ratios.

Barraclough H, Simms L, Govindan R.

J Thorac Oncol. 2011 Jun;6(6):978-82. doi: 10.1097/JTO.0b013e31821b10ab. Erratum in: J Thorac Oncol. 2011 Aug;6(8):1454.

PMID:
21623277
5.

Estimation of treatment effects based on possibly misspecified Cox regression.

Hattori S, Henmi M.

Lifetime Data Anal. 2012 Oct;18(4):408-33. doi: 10.1007/s10985-012-9222-8. Epub 2012 Apr 21.

PMID:
22527680
6.

Dealing with the proportional hazards assumption when using the proportional hazards model with a single independent variable.

Shibata A, Hamajima N, Tamakoshi A, Suzuki S, Sasaki R, Aoki K.

Jpn J Clin Oncol. 1989 Sep;19(3):195-201.

PMID:
2810819
7.

A sequential testing approach to detecting multiple change points in the proportional hazards model.

He P, Fang L, Su Z.

Stat Med. 2013 Mar 30;32(7):1239-45. doi: 10.1002/sim.5605. Epub 2012 Aug 30.

PMID:
22933339
8.

Proportional subdistribution hazards modeling offers a summary analysis, even if misspecified.

Grambauer N, Schumacher M, Beyersmann J.

Stat Med. 2010 Mar 30;29(7-8):875-84. doi: 10.1002/sim.3786.

PMID:
20213713
10.

A measure of explained risk in the proportional hazards model.

Heller G.

Biostatistics. 2012 Apr;13(2):315-25. doi: 10.1093/biostatistics/kxr047. Epub 2011 Dec 21.

11.

Assessing the fit of parametric cure models.

Wileyto EP, Li Y, Chen J, Heitjan DF.

Biostatistics. 2013 Apr;14(2):340-50. doi: 10.1093/biostatistics/kxs043. Epub 2012 Nov 28.

12.

A proportional hazards regression model for the subdistribution with right-censored and left-truncated competing risks data.

Zhang X, Zhang MJ, Fine J.

Stat Med. 2011 Jul 20;30(16):1933-51. doi: 10.1002/sim.4264. Epub 2011 May 9.

13.

On proportional hazards assumption under the random effects models.

Xu R, Gamst A.

Lifetime Data Anal. 2007 Sep;13(3):317-32. Epub 2007 Jul 19.

PMID:
17638076
14.

Goodness-of-fit tests for the frailty distribution in proportional hazards models with shared frailty.

Geerdens C, Claeskens G, Janssen P.

Biostatistics. 2013 Jul;14(3):433-46. doi: 10.1093/biostatistics/kxs053. Epub 2012 Dec 28.

PMID:
23274285
15.

Estimation of treatment effect under non-proportional hazards and conditionally independent censoring.

Boyd AP, Kittelson JM, Gillen DL.

Stat Med. 2012 Dec 10;31(28):3504-15. doi: 10.1002/sim.5440. Epub 2012 Jul 4.

16.

An introduction to survival models: in honor of Ross Prentice.

Oakes D.

Lifetime Data Anal. 2013 Oct;19(4):442-62. doi: 10.1007/s10985-013-9276-2. Epub 2013 Jul 6.

PMID:
23832309
17.

Proportional hazards modeling of saccadic response times during reading.

Nilsson M, Nivre J.

Top Cogn Sci. 2013 Jul;5(3):541-63. doi: 10.1111/tops.12033. Epub 2013 Jun 6.

PMID:
23744668
18.

Joint models for efficient estimation in proportional hazards regression models.

Slasor P, Laird N.

Stat Med. 2003 Jul 15;22(13):2137-48.

PMID:
12820279
19.

Regression models in periodontal epidemiology: purpose, approach and interpretation.

Jimenez M, Dietrich T.

Periodontol 2000. 2012 Feb;58(1):121-33. doi: 10.1111/j.1600-0757.2011.00420.x. Review. No abstract available.

PMID:
22133371
20.

SAS macros for point and interval estimation of area under the receiver operating characteristic curve for non-proportional and proportional hazards Weibull models.

Mannan H, Stevenson C.

J Eval Clin Pract. 2010 Aug;16(4):756-70. doi: 10.1111/j.1365-2753.2009.01190.x. Epub 2010 Jun 10.

PMID:
20545799
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