1.
Estimation of the Idempotent Index Based on AFS Structures;
基于AFS结构矩阵的幂等指数估计
2.
Unbiased Estimation and Application of Parameters of Power and Exponential Functions;
幂函数和指数函数回归模型参数的无偏估计及应用
3.
To terminate a computational process in accordance with some rule, e. g., to end the evaluation of a power series at a specified term.
根据某种规则终止一个计算过程，例如，对幂级数估值时，取到指定项就停止运算。
4.
The Application of Infinitesimal Equivalence to Getting the Limit of Power-exponential Function;
等价无穷小在求幂指函数极限中的应用
5.
Inprovement of the Method on Derivative Calculation of the Power-Exponential Function and Their Application;
幂指函数的导数计算方法的改进与应用
6.
The paper gives a derivation rule of the power exponential function and analyzes some common calculation methods.
证明了一条幂指函数的求导法则，并总结了幂指函数导数计算的常用方法。
7.
An algebraic quantity that when raised to a certain power equals zero.
幂零一个代数值，其若干次幂等于零
8.
Expressed in terms of a designated power of e, the base of natural logarithms.
幂的表示以e为底的自然对数的被指明的幂的
9.
Theoretical Research and Applied Research of a Class of Summation Exponential Econometric Model
一类幂指数求和型计量经济学模型理论及应用研究
10.
Generating Funtion and a New Calculating Formula of the Sum Power of Natural Numbers
幂和序列的生成函数与幂和新的计算公式
11.
Applications of Geometric Series to Power Series;
一类等比级数在幂级数问题中的应用
12.
Popular choices are the exponential and inverse power functions typically used in entropy models, and the gamma function often recommended in US planning practice.
大多数的选择是指数和熵模型中常用的反幂函数，在美国的计划编制中通常建议采用γ数。
13.
Asymptotic Properties of the Tail Index Estimator and the Second Order Parameter;
尾指数估计量及二阶参数估计量的渐近性质
14.
The Bayesian and Hierarchical Bayesian Estimation of Exponential Distribution of Zero-failure Data;
指数分布无失效数据的Bayes估计及多层Bayes估计
15.
Bayesian Estimation for the Parameters of Exponential Distribution with Grouped Data;
分组数据下指数分布参数的Bayes估计
16.
The Bayesian Estimation of Parameter of Zero-failure Data on Exponential Distribution
指数分布无失效数据参数的Bayes估计
17.
As For Two Important Functions Type Compounded Power-Exponent Of Further Study;
关于两个重要的幂指型复合函数探讨
18.
A Further Discussion on the Rules of Power Exponent Function;
关于幂指函数求导法则的进一步讨论