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1.
Empirical Likelihood-Based Methods for Estimating a Conditional Distribution Function;
基于经验似然的条件分布函数的估计
2.
A Further Study of Cost Function under Cobb-Douglas Production Function;
柯布-道格拉斯生产函数条件下成本函数的进一步分析
3.
The Sufficient and Necessary Conditions for the Domains of Attraction and Conditional Moment Estimator for the Extreme Index;
分布函数属于吸引场的充要条件及极值指数的条件矩估计量
4.
Distributions for the Validity of the First-order Approach to Principal-agent Problems
委托代理问题的一阶条件方法有效的分布函数
5.
The Method of Construct Distribution Function by Spline Function and Its Application;
构造分布函数的样条函数方法及其应用
6.
A Comparative Analysis of Oligarchic Competition under the Condition of Cobb Douglas Production Function
柯布──道格拉斯生产函数条件下寡头竞争之比较分析
7.
The Analysis of Linear Profit-Loss Balance under the Condition of Cobb-Douglas Productive Function;
柯布一道格拉斯生产函数条件下的线性盈亏平衡分析
8.
Generalization of Necessary and Sufficient Conditions for the Restricted Distribution Function to Belong to the Domain of Attraction of D(Λ)
受限分布函数属于D(Λ)吸引场的充要条件的推广
9.
The sufficient condition that expands function in taylor series
函数可展成泰勒级数的一个充分条件
10.
A method of getting multivariate distribution functions by B-splines
多元分布函数的一种B-样条构造法
11.
The Necessary and Sufficient Condition of the Constrained Extreme Value of the Function of Many Variables and it s Application;
多元函数条件极值的充分条件及其应用
12.
Equivalent condition of bihypermonogenic function in real Clifford analysis;
实Clifford分析中双超正则函数的等价条件
13.
New Proof of the Adequate Conditions for the Judgment of Dualistic Function Extreme Point;
二元函数极值点判定的充分条件新证
14.
A Note on the Xufficient Condition of Binary Function s Extremum;
二元函数极值的充分条件的一点补充
15.
Some Sufficient Condition on Monotonicity and Differentiaability of Continuous Function;
连续函数单调性与可导性的充分条件
16.
On the properties of Sum Function at the Condition of Semi - Convergence Uniform;
亚一致收敛条件下和函数的分析性质
17.
An Equivalent Condition of k-regular Function in Real Clifford Analysis
实Clifford分析中k-正则函数的等价条件
18.
SUFFICIENT CONDITIONS AND APPLICATIONS FOR CARATHODORY FUNCTIONS
关于CARATHODORY函数的充分条件和应用(英文)