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1.
The Proving and Generalization of Inequation Weitjenbock;
Weitjenbock不等式的证明与推广
2.
The Generalizations of Hadamard’s Inequality and the Proof of Lavoie’s Inequality;
Hadamard不等式的推广与Lavoie不等式的证明
3.
Demonstration and Generalization of Some Inequalities in Advanced Mathematics;
高等数学中若干不等式的证明及推广
4.
The Proof and the Application of an Inequality with Combination Number;
一个含组合数的不等式的证明与应用
5.
Proof of the Hadamand Inequality of Positive Definite Matrix;
关于正定矩阵的Hadamand不等式的证明
6.
Double Asia Auxiliary Matrix Hadamard Inequality;
关于亚正定矩阵的Hadamard不等式的证明
7.
Proof of the Young Inequality and Deducing Some Important Inequalities;
关于Young不等式的证明及其应用
8.
Proof and Usage of Two New Sequence Inequality;
两个新发现数列不等式的证明及应用
9.
A New Proof and Generalization of Chebyshev Inequality
单边Chebyshev不等式的证明及其推广
10.
A new proof of Yang changfan On Hadamard s inequality improvement;
Hadamard不等式改进的新证明
11.
Proofs of Schwarz Inequality by Using Methods in Elementary Mathematics;
利用初等数学的方法证明Schwarz不等式
12.
Some Ways to Ttestify Inequation with Methods in Higher Mmathematics;
用高等数学证明不等式的若干种方法
13.
An Elementary Proof to a Basic Inequality;
一个基本不等式的初等证明(英文)
14.
An Elementary Proof of Hlder Inequality and Its Applications
Hlder不等式的初等证明及其应用
15.
Exploration in Using Advanced Mathematics to Prove Inequality
运用高等数学知识证明不等式的探讨
16.
A New Approach to Prove a Two-sided Inequality Involving Wallis s Formula;
含Wallis公式的双边不等式的一个新证明
17.
Two Proof Methods on Hadamard Inequality of Convex Functions;
凸函数的Hadamard不等式的两种证明方法
18.
Structure is one of the methods that proves inequality.
构造法是证明不等式常用的方法之一。