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Title:	雙變量脆弱性韋伯迴歸模式之研究
Authors:	余立德 Yu, Li-Ta
Contributors:	陳麗霞余立德 Yu, Li-Ta
Keywords:	雙變量脆弱性 Weibull迴歸模式對數常態分配 EM法則 bivariate frailty Weibull regression model log-normal distribution EM algorithm
Date:	1998
Issue Date:	2016-04-21 09:55:08 (UTC+8)
Abstract:	摘要 Abstract
Reference:	參考文獻 [1] Aalen, O. O., (1988). "Heterogeneity in Survival Analysis", Statistics in medicine, vol. 7, p. 1121-1137. [2] Aalen, O. O., (1992). "Modeling Heterogeneity in Survival Analysis by the compound Poisson distribution", Ann. Appl. Prob., vol. 2, p. 951- 972. [3] Clayton, D. G., (1978). "A Model for Association in Bivariate Life Tables and Its Application in Epidemiological Studies of Familial Tendency in Chronic Disease Incidence", Biometrika, vol. 65, p. 141-151. [4] Clayton, D. G., and Cuzick, J., (1985). "Multivariate Associations of The Proportional Hazards Model", Journal of the Royal Statistical Society, Ser. A vol. 148, p. 82-108. [5] Clayton, D. G., (1991). "A Monte Carlo Method for Binary Inference in Frailty Models", Biometrics, vol. 47, p. 467-485. [6] Gail, M. H., Wieand, S. and Piantados, S., (1984). "Biased Estimates of Treatment Effect in Randomized Experiments with Nonlinear Regression and Omitted Covariates", Biometrika, vol. 71, p. 431-444. [7] Gilks, W. R., Best, N. G., Tan, K. K. C., (1995). "Adaptive Rejection Metropolis Sampling within Gibbs Sampling", Applied Statistics, vol. 44., p.455-472. [8] Hougaard, P., (1986). "Survival Models for Heterogeneous Populations Derived from Stable Distributions", Bimoetrika, vol. 73, p. 387-396. [9] Hougaard, P., (1986). "A Class of Multivariate Failure Time Distributions ", Bimoetrika, vol. 73, p. 671-678. [10] Huster, W. J., Brookmeyer, R., and Self,,S. G., (1989). "Modeling Paired Survival Data with Covariates", Biometrics, vol. 45, p. 145- 156. [11] Klein, J. P., and Moeschberger, M. I., (1988). "Bounds on Net Survival Probabilities for Dependent Competing Risks", Biometrics, vol. 44 ,p. 529-538. [12] Lancaster, T., (1990). The Econometrics Analysis of Transition Data. CUP, Cambridge. [13] Lindley, D. V., and Singpurwalla, N. D., (1986). "Multivariate Distributions for the Life Lengths of Components of a System Sharing a Common Environment", Journal of Applied Probability, vol. 23, p. 418-431. [14] Mcgilchrist, A., and Aisbett, C. W., (1991). "Regression with Frailty in Survival Analysis", Biometrics, vol. 47, p. 461-466. [15] Pickles, A., and Crouchley, R., (1995). "A Comparison of Frailty Models for Multivariate Survival Data", Statistics in Medicine, vol. 14, p. 1447-1461. [16] Wei, L. J., Lin, D. Y., and Weissfeld, L., (1989). "Regression Analysis of Multivariate Incomplete Failure Time Data by Modeling Marginal Distributions", Journal of the American Statistical Association, vol. 84, p. 1065-1073. [17] Wei, G. C. G., Tanner, M. A., (1990). "A Monte Carlo Implementation of the EM algorithm and the Poor Man`s Data Augmentation Algorithms", Journal of the American Statistical Association, vol. 85, p. 699-704. [18] Xue, X., (1995). Analysis of Survival Data under Heterogeneity: Univariate and Bivariate Frailty Models. Unpublished Ph.D. Thesis, School of Hygiene and Public Health, Johns Hopkins University. [19] 陳麗霞, (民84). "脆弱性Weibull迴歸模式之貝氏推論".國科會計畫, NSC-84-2415-H-004-006.
Description:	碩士國立政治大學統計學系 86354003
Source URI:	http://thesis.lib.nccu.edu.tw/record/#B2002001563
Data Type:	thesis
Appears in Collections:	[Department of Statistics] Theses

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