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序约束下两个Pareto总体参数的Bayes估计 被引量:1

Bayesian Estimation of Two Pareto Overall Parameter under the Foreword Restraint
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摘要 Pareto分布是意大利经济学家Pareto将其作为一种收入分布介绍的,一个多世纪以来,它不仅在经济收入模型中得到应用,而且在更广泛的应用领域中也越来越受到重视。对Pareto分布主要作了以下两方面的工作:(1)在平方损失函数下,讨论了序约束下对任何先验分布的两个Pareto总体参数的Bayes估计,给出了序约束下在给定先验分布时的两个Pareto总体参数的Bayes估计的精确形式,同时证明了该估计是可容许的。(2)在熵损失函数下,讨论了序约束下对任何先验分布的两个Pareto总体参数的Bayes估计,给出了序约束下在给定先验分布时的两个Pareto总体参数的Bayes估计的精确形式,同时证明了该估计是可容许的。 This article has mainly done the following several aspects of work to the Pareto distribution:(1) Under the square loss function, discussed Bayesian estimation of two Pareto overall parameter of any priori distribution under the foreword restraint, gave the precise form of Bayesian estimation about two Pareto overall parameter of given prior distribution under the foreword restraint, simultaneously had proven this estimation was may allow. (2)Under the entropy loss function, discussed Bayesian estimation of two Pareto overall parameter of any priori distribution under the foreword restraint, gave the precise form of Bayesian estimation about two Pareto overall parameter of given prior distribution under the foreword restraint, simultaneously had proven this estimate was may allow.
作者 李艳颖
机构地区 宝鸡文理学院
出处 《廊坊师范学院学报(自然科学版)》 2009年第3期16-19,共4页 Journal of Langfang Normal University(Natural Science Edition)
关键词 PARETO分布 平方损失 BAYES估计 可容许性 熵损失 序约束 pareto distribution square loss Bayesian estimation admissibility entropy loss foreword restraint
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参考文献13

  • 1Barlow R E, Bartholomew D J, eral. Statistical Inference [ M]. New York Wiley, 1972.
  • 2Robertson T, W right F T, Dykstra R L. Oradered Restricted Statistical Inference[ M]. New York Wiley, 1988.
  • 3Lee C I C. The Quadratic Loss of Isotonic Regressiox under Normality[J]. Ann Statist, 1981,9(3) :686- 688.
  • 4Kaura, singh H. On the Estination of Ordered Meals of Two Exponential[J]. Ann Inst Statist Math, 1991, 43:347 - 356.
  • 5Vyayasnee G, Singh H. Mixed Estinator of Two Ordered Expontial Means[J]. J Statistical Planning and Inference, 1993, 35:47 - 53.
  • 6KatzM W. Estimating Ordered Probabilities[J].Ann Math Statist, 1963,34: 967 - 972.
  • 7Kumar S, Sharma D. Sinultaneous Estination of Ordered Parameters[J]. Comm Statist Theory and Methods, 1988, 17:4315 - 4336.
  • 8宋海燕,宋立新.Pitman准则下带有半序约束的最大似然估计的优良性[J].吉林大学学报(理学版),2006,44(2):143-149. 被引量:3
  • 9王晓光,宋立新.序约束下ARCH模型的最小二乘估计[J].吉林大学学报(理学版),2005,43(3):287-294. 被引量:4
  • 10孔令军,宋立新,陈岩波.对称熵损失下指数分布的参数估计[J].吉林大学自然科学学报,1998(2):9-14. 被引量:36

二级参考文献30

  • 1吴喜之.现代贝叶斯统计学[M].北京:中国统计出版社,2000..
  • 2[2]Geisser,s.Prediction Pareto and exponetial observables can[J].J Statist,12.146-152
  • 3[3]Liang-Yuth.O,Shou-Jye W.Prediction intervals for an ordered observation from a pareto distribution IEEE Trans.Reliab 1994 35:106-110
  • 4[4]Arnold,B.C and press,S.J(1983)Bayesian inference for pareto populations[J].J.Econometer,1983,21:287-306
  • 5周光亚,数理统计.2,1988年,79,173页
  • 6陈希孺,数理统计引论,1981年,159页
  • 7Engle R F.Autoregressive Conditional Heteroskedesticity with Estimates of the Variance of United Kingdom Inflation [J].Econometrica,1982,50:987-1007.
  • 8Engle R F,Kraft D F.Multiperiod Forecast Error Variances of Inflation Estimated from ARCH Models [C].In:Zllner A,ed.Proceedings of the ASA-Census-NBER Conference on Applied Time Series Analysis.Washington:Bureau of the Census,1983:293-302.
  • 9安鸿志 陈敏.非线性时间序列分析 [M].上海:上海科学技术出版社,1988..
  • 10WANG De-hui,SONG Li-xin,SHI Ning-zhong.Estimation and Test for the Parameters of ARCH(q) Model under Ordered Restriction [J].Journal of Time Series Analysis,2004,25:1-17.

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