| 多元连续型指数分布的识别性 |
| |
| 引用本文： | 靳淑云,李国安.多元连续型指数分布的识别性[J].宁波大学学报(理工版),2014(2):106-108. |
| |
| 作者姓名： | 靳淑云 李国安 |
| |
| 作者单位： | 宁波大学 理学院,浙江 宁波315211 |
| |
| 摘 要： | 分别讨论了3个二元连续型指数分布和多元连续型指数分布的识别性,记1 2Z=min(X,X),I=i;当iZ=X,1 2 3Z=min(X,X,X),I=i,对1 2(X,X)和1 2 3(X,X,X)分别具有Weinman型指数分布、Freund型指数分布、Block~Basu型指数分布时,讨论了已知Z,(Z,I)的分布情形下,1 2(X,X)和1 2 3(X,X,X)的分布参数的识别性状况.
|
| 关 键 词： | 连续型指数分布 识别性 最小值 |
Identification of Multivariate Continuous Exponential Distribution |
| |
| JIN Shu-yun,LI Guo-an.Identification of Multivariate Continuous Exponential Distribution[J].Journal of Ningbo University(Natural Science and Engineering Edition),2014(2):106-108. |
| |
| Authors: | JIN Shu-yun LI Guo-an |
| |
| Institution: | JIN Shu-yun, LI Guo-an |
| |
| Abstract: | Discussed respectively the three bivariate continuous exponential distribution and the identification of multivariate continuous exponential distribution of identification, 1 2Z=min（ X , X ） is first defined, by letting with I=i , 1 2 3Z=X i , Z=min（ X , X , X ）, I=i is defined, which 1 2（ X , X ） and 1 2 3（ X , X , X ） is respectively Weinman distribution, Freund distribution, Block~Basu distribution. Discuss the known Z , （Z , I ） distribution situation 1 2（ X , X ） and 1 2 3（ X , X , X ） distribution of the identification of parameters of the situation. |
| |
| Keywords: | continuous exponential distribution identification minimum |
| 本文献已被 CNKI 维普 等数据库收录！ |
|
