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Uniform Asymptotic Normality of the Matrix-variate Beta-distribution
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作者 Kai Can LI He TANG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2012年第8期1701-1712,共12页
With the upper bound of Kullback-Leibler distance between a matrix variate Beta-distri- bution and a normal distribution, this paper gives the conditions under which a matrix-variate Beta- distribution will approach u... With the upper bound of Kullback-Leibler distance between a matrix variate Beta-distri- bution and a normal distribution, this paper gives the conditions under which a matrix-variate Beta- distribution will approach uniformly and asymptotically a normal distribution. 展开更多
关键词 F-distribution Beta-distribution Kullback-Leibler distance uniformly asymptotic nor- mality
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SOME PROPERTIES OF ROSEN’S MLE FOR GENERAL DISTRIBUTIONS
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作者 崔恒建 陈秋华 《Acta Mathematica Scientia》 SCIE CSCD 2001年第3期375-382,共8页
Von Rosen (1989) proposed the MLE of parameters in multivariate linear normal model MLNM(sumfromn= lto ∞AiBiCi). This paper discusses some properties of Rosen's MLE for general distributions which includs invaria... Von Rosen (1989) proposed the MLE of parameters in multivariate linear normal model MLNM(sumfromn= lto ∞AiBiCi). This paper discusses some properties of Rosen's MLE for general distributions which includs invariant, equivariant, strong consistency and asymptotic normality. Furthermore, we can construct the consistent confidence region for the parameter of experctation in MLNM(sumfromn=1to∞, AiBiCi) and obtain asymptotic distribu- tion and consistent confidence region of the linear discrimination function for canonical correlation by Kahtri (1988). 展开更多
关键词 Multivariate linear model MLE invariant and equivariant asymptotic nor- mality consistent confidence region
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Convergence Rate of Empirical Bayes Test for the Parameter of the Truncated-type Distribution Families
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作者 SHIYi-min SHIXiao-lin LIKe-xue 《Chinese Quarterly Journal of Mathematics》 CSCD 2003年第3期276-282,共7页
In this paper, we construct the empirical B ay es test (EBT) for the parameter of the truncated-type distribution families. It is found that the proposed test is asymptotically optimal. The convergence rate of the EBT... In this paper, we construct the empirical B ay es test (EBT) for the parameter of the truncated-type distribution families. It is found that the proposed test is asymptotically optimal. The convergence rate of the EBT is given. 展开更多
关键词 empirical Bayes test loss function asymptotic opti mality convergence rate
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