Biomedical Engineering Reference
In-Depth Information
pletely ordered parameters. Proceedings Koninklijke Nederlandse Akademie
van Wetenschappen A, pages 128{136.
Vandal, A. C., Gentleman, R., and Liu, X. (2005). Constrained estimation and
likelihood intervals for censored data. The Canadian Journal of Statistics
33, 71{83.
Wellner, J. A. (2003). Gaussian white noise models: some results for monotone
functions. In Crossing Boundaries: Statistical Essays in Honor of Jack Hall,
pages 87{104. IMS Lecture Notes Monograph Series, 43.
Wellner, J. A. and Zhang, Y. (2000). Two estimators of the mean of a counting
process with panel count data. Annals of Statistics 28, 779{814.
Werren, S. (2011).
Pseudo-likelihood methods for the analysis of interval-
censored data. Master's thesis, ETH, Zurich.
Yu, Q., Schick, A., Li, L., and Wong, G. Y. C. (1998). Asymptotic properties of
the GMLE in the case 1 interval-censorship model with discrete inspection
times. The Can. J. Statistics 26, 619{627.
Zhang, Y. (20006).
Nonparametric k-sample tests with panel count data.
Biometrika 93, 777{790.
Zhang, Y., Liu, W., and Zhan, Y. (2001). A nonparametric two-sample test of
the failure function with interval censoring case 2. Biometrika 88, 677{686.
Zhang, Z., Sun, L., Zhao, X., and Sun, J. (2005).
Regression analysis of
interval-censored failure time data with linear transformation models. The
Canadian Journal of Statistics 33, 61{70.
 
Search WWH ::




Custom Search