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极值分布在金融工程、气象工程和其他领域中都有重要用途,本文提出基于极值分布下的混合联合位置与散度模型,通过EM算法给出该模型参数的极大似然估计.最后,通过随机模拟和实例研究说明该模型和方法是有用和有效的. 相似文献
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1.IntroductionThispaperwillusethefollowingnotations.ForanymatrixA,A andW(A)denotetheMoors-PenroseinverseandthecolumnspaceofA,respectively.ForanysquarematrixA,IAImeansthedeterminantofA,A20(A>0)meansAisnonnegative(positive)definite.ConsidertheGauss-MarkovmodelY=Xo e,E(e)=0,Coy(e)~a'E,(1.1)whereYisann-dimensionalobservablerandomvector,XisannxpknownmatrixwithcolUInn-fUllrank,Tisapdimensionalparametervector,eisann-dimensionalunobserVablerandomvector,aZisanunknownpositiveparameter,Z20.I… 相似文献
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带约束的回归系数的线性估计的可容许性 总被引:11,自引:0,他引:11
在本文中,我们针对带齐次线性等式约束的线性模型Y=Xβ+ε,ε~(0,σ~2V),Hβ=0,给出了回归系数的最佳线性无偏估计的较简单的表达式以及Sβ的估计LY(LY+α)在齐次线性估计类(线性估计类)中可容许的充要条件。 相似文献
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For the general fixed effects linear model: Y = X_T+ε, ε~N(0, V), V≥0, weobtain the necessary and sufficient conditions for LY +a to be admissible for a linear estimablefunction S_r in the class of all estimators under the loss function (d -- Sr)'D(d --Sr), whereD≥0 is known. For the general random effects linear model: Y = Xβ+ε,(βε)~N((Aα 0), (V_(11)V_(12)V_(21)V_(22))), ∧= XV_(11)X'+XV_(12)+ V_(21)X+V_(22)≥0, we also get the necessaryand sufficient conditions for LY+a to be admissible for a linear estimable function Sα+Qβin the class of all estimators under the loss function (d-Sα-Qβ)'D(d-Sα-Qβ).whereD≥0 is known. 相似文献
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