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一、中文部分 [1] 林尚賢(民89),在第一失敗-設限抽樣方案下Weibull 分配和 Extreme-value 分配的參數估計,淡江大學統計學系應用統計所 碩士班碩士論文。 [2] 陳靜怡(民88)以截斷樣本探討指數分配及Rayleigh分配之尺度參數 的近似最大概似估計量,淡江大學統計學系應用統計所碩士班碩士論 文。 [3] 詹煌宇(民90),二項與隨機移除之型二逐步設限下極值分配和柏 拉圖分配資料的統計分析,淡江大學統計學系應用統計所碩士班碩 士論文。 [4] 蔡志輝(民88)在第一失敗-設限抽樣方案下Gompertz分配的參數 估計,淡江大學統計學系應用統計所碩士班碩士論文。 二、英文部分 [1] Balakrishnan, N. ,1989a,Approximate MLE of the Scale Parameter of the Rayleigh Distribution with Censoring, IEEE Transactions on Reliability , 38, pp.355-357. [2] Bain, L. J. & Engelhart, M. (1992) Introduction to Probability and Mathematical Statistics, Duexbury Press. [3] Balakrishan, N. & Aggarwla, R. (2000) Progressive censoring:Theory, Methods and Applications (Boston, Birkhauser). [4] Balakrishan, N. & Sandhu, R. A. (1995) A simple simulational algorithm for generating progressive Type II cersored samples, The American Statistician, 49, [5] Chen, Z.(1997), Parameter estimation of the Gompertz population.Biometrical Journal 39,pp. 117-124. [6] Cohen, A. C. (1963) Progressively censored samples in the life testing, Technometrics, 5, pp. 327-339. [7] Cohen, A. C. (1976) Progressively censored sampling in the three parameter log-normal distribution, Technometrics, 17, pp. 347-351. [8] Cohen, A. C. & Norgaard, N. J. (1977) Progressively censored sampling in the three parameter gamma distribution, Technometrics, 19, pp. 333-340. [9] Engelhart, M., Bin, L. J. & Shiue, W. K. (1986) Statistical analysis of a compound Exponential failure model. J. Statistical Computation and Simulation, 23, pp.315. [10] Gajjar, A. V. & Khatri, C. G. (1969) Progressively censored samples from log-normal and logistic distributions, Technometrics, 11, pp. 793-803. [11] Gibbons, D. I. & Vance, L. C. (1983) Estimators for the 2-parameter Weibull distribution with progressively censored samples, IEE Transactions on Reliability, R-32, pp. 95-99. [12] Garg, M. L. & Rao, B.R. and Redmond, C. K. (1970), Maximum likelihood estimation of the parameters of the Gompertz survival function. Journal of the Royal Statistical Society C 19, pp. 152-159. [13] Johson, L. N. & Kotz, S. (1970) Distribution in statistics : Continuous Univariate Distributions- Vol.1ž, Wiley, New York. [14] Laeless, J. F. (1982) Statistical Model for Lifetime Data (New York, Wiley). [15] Mann, N.R. (1971) Best linear invariant estimation for Weibull parameters under progressive censoring, Technometerics, 22, pp. 555-565. [16] Thomas, D. R. & Wilson, W. M. (1972) Linear order statistics estimation for the two-parameter Weibull and extreme-value distribution from Type II progressive censored samples, Technometrics, 14, pp. 679-691. [17] Tse, S. K. & Yuen, H. K.(1998)Experiment times for the Weibull distribution progressive censoring with random removals,Journal of Applied statistics 25,pp. 75-83. [18] Tse, S. K. & Yuen, H. K.(2001)Statistical analysis of Weibull distributed lifetime data under Type II progressive censoring with binomial removals, Journal of Applied statistics 27,pp. 1033-1043. [19] Wu, S. J. & Chang, C. T. (2002) Parameter estimations Based on Exponential Progressive Type II Censored Data with Binomial Removals, International Journal of Information and Management Sciences, 13, pp. 37-46. [20] Yuen, H. K. & Tse, S. K.(1996) Parameters estimation for Weibull distributed lifetime under progressive censoring with random removals, Journal of Statistical Computation and Simulation, 55, pp.57-71.
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