1) Adjusted Empirical Likelihood
调整的经验似然
2) empirical likelihood
经验似然
1.
Empirical Likelihood Method and Its Application in Genes Expression Regulator Network;
经验似然方法及基因表达调控网络应用
2.
Semi-empirical likelihood inference for quantile differences of two populations based on fractional imputation
分数填补下两总体分位数差异的半经验似然推断
3.
Adjusted empirical likelihood in Cox proportional hazard model
Cox比例风险模型中的校正经验似然方法(英文)
3) Adjusted profile H-likelihood
可调整的profile H似然
4) Pseudo Empirical likelihood
伪经验似然
5) empirical likelihood ratio
经验似然比
1.
In this paper,we extend the conditionθ_0=EH(X,μ) to the equation of EH(X,θ_0,μ)=0 and,under the strongly stationary -mixing random sample,discuss empirical likelihood ratio confi- dence regions with a nuisance parameter.
本文将条件θ_0=EH(X,μ)推广到更一般的估计方程EH(X,θ_0,μ)=0,并且在样本为强平稳φ混合序列情形下讨论带有讨厌参数的经验似然比置信区域。
2.
This paper gives the confidence regions for θ0 by using an empirical likelihood ratio function.
在许多情况下，形如θ０＝ＥＨ（Ｘ，μ）是人们所感兴趣的参数，这里Ｈ（·，·）是一已知在Ｒｄ×Ｒｋ上的连续实函数，其中，μ∈Ｒｋ是一讨厌参数，利用经验似然比泛函给出了θ０的经验似然比置信区间，属非参数方法，但其结果却类同于参数下的Ｗｉｌｋｓ定理和Ｏｗｅｎ的工作，同时给出了一些有用实例。
3.
Cui hengjian([1]) have discussed empirical likelihood ratio confidence regions for a interesting parameter θ_0 with a nuisance parameter μ,supposing θ_0 = EH (X,μ),Xii.
崔恒建(文献[1])假设X 1 ,LXn为取自总体X 的iid 样本且θ0 = EH(X,μ),其中μ为讨厌参数,讨论了感兴趣参数θ0的经验似然比置信区间。
6) second order stochastic dominance
经验似然法
1.
Non-parametric testing procedures based upon the two-sample empirical likelihood method have been developed for testing two kinds of second order stochastic dominance between nonnegative random variables.
对非参数试验;;基于两种不同样本经验似然法。
补充资料：调整
1.调弄整治。 2.重新调配或安排﹐使合于新的情况。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条