asymptotic efficiency

asymptotic efficiency的基本解释

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渐近效率

与asymptotic efficiency相关的网络例句 [注：此内容来源于网络，仅供参考]

They also pointed out some asymptotic properties of the sequential estimation, such as asymptotic consistency, that is P ,and asymptotic efficiency, that is .

最近，A.Dmitrienko(2000)在构造极大似然估计的序贯置信区域时，提出了一个新的渐近性质：未知代价的有界性，即这是一个很值得考虑的渐近性质。

First, in the construction asymptotic expansions, it does not need to perturbations of the structure so special series of assumptions, or the need for a asymptotic matching, but generated its own approaches applicable to the asymptotic series.

首先，在构造渐近展式时，它不需要对摄动序列的结构做特别的假设，也不需要使用渐近匹配，而是生成自己的适用于问题的渐近序列。

In.Chapters7-8, when the conditions for the exponential estimate are not satisfied, a local asymptotic estimate and a tail asymptotic estimate for the distributions of ladder height and supremum for the random walk are derived and non-exponential asymptotic forms for solutions of defectiverenewal equations are obtained.

在第七、八章中，首先给出了随机游动阶梯高度及极大值的局部估计和尾估计以及一瑕疵更新方程解的渐近估计，然后将结果应用到风险理论中，得到了一些新结论。

与asymptotic efficiency相关的网络解释 [注：此内容来源于网络，仅供参考]

Asymptotic efficiency：渐近效率

Asymptotic bias, 渐近偏倚 | Asymptotic efficiency, 渐近效率 | Asymptotic variance, 渐近方差

Asymptotic efficiency：漸近有效性

Asymptotic distribution 渐近分配;极限分配 | Asymptotic efficiency 渐近有效性 | Asymptotic expansion 渐近扩展

Asymptotic efficiency：渐进有效

渐近性质:asymptotic behavior | 渐进有效:asymptotic efficiency | 渐进无效:asymptotic inefficiency

Cramer asymptotic efficiency：克拉默渐近效率

克拉默法则|Cramer rule | 克拉默渐近效率|Cramer asymptotic efficiency | 克莱罗微分方程|Clairaut differential equation

local asymptotic efficiency：局部渐近有效性

局部渐近可容性 local asymptotic admissibility | 局部渐近有效性 local asymptotic efficiency | 局部统计量 local statistic