Survival analysis in XLISP-stat: A semiliterate program

Journal of Statistical Software

Volumn 3, Issue , 1998, Pages 1-90

  Lumley, Thomas ^a  

^a UNIVERSITY OF WASHINGTON   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 4544274519     PISSN: 15487660     EISSN: None     Source Type: Journal    
DOI: 10.18637/jss.v003.i02     Document Type: Article

References (11)

1. ATKINSON, E. N. (1995). Interactive dynamic graphics for exploratory survival analysis. The American Statistician 49, 77-84.
2. FLEMING, T. R. & HARRINGTON, D. P. (1991). Counting Processes and Survival Analysis. Wiley: NY.
3. GRAMBSCH, P. & THERNEAU, T. (1994). Proportional hazards diagnostics and tests based on weighted residuals. Biometrika 18, 515-526.
4. HAKULINEN, T. (1982). Cancer survival corrected for heterogeneity in patient withdrawal. Biometrics 38, 933.
5. HARRELL, F. & LEE, K. (1986). Verifying assumptions of the proportional hazards model. In Proceedings of the Eleventh Annual SAS Users Group International, pages 823-828.
6. LI, Q. H. & LAGAKOS, S. W. (1997). Use of the Wei-Lin-Weissfeld method for the analysis of a recurring and a terminating event. Statistics in Medicine 16, 925-940.
7. LIN, D. Y. & WEI, L. J. (1989). The robust inference for the cox proportional hazards model. Journal of the Americal Statistical Association 84, 1074-1078.
8. RAMSEY, N. (1993). Literate-programming tools can be simple and extensible. Technical report, Department of Computer Science, Princeton University.
9. THERNEAU, T. & HAMILTON, S. (1997). rhDNase as an example of recurrent event analysis. Statistics in Medicine 16, 2029-2041.
10. WEI, L. J. & GLIDDEN, D. V. (1997). An overview of statistical methods for multiple failure time data in clinical trials. Statisics in Medicine 16, 833-839.
11. WEI, L. J., LIN, D. Y., & Weissfeld, L. (1989). Regression analysis of multivariate incomplete failure time data by modeling marginal distributions. Journal of the Americal Statistical Association 84, 1065-1073.