1.
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
2.
Exploration in Using Advanced Mathematics to Prove Inequality
运用高等数学知识证明不等式的探讨
3.
Namely, the inequality should be transformed into function inequality first and then the inequality can be proved by an interval of each segment.
先将不等式转化成函数不等式，然后在每个局部区间上证明不等式。
4.
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。
5.
Strudure Function and Make Use of Function Property to Prove Inequation;
构造函数,利用函数性质证明不等式
6.
The Proving and Generalization of Inequation Weitjenbock;
Weitjenbock不等式的证明与推广
7.
A new proof of Yang changfan On Hadamard s inequality improvement;
Hadamard不等式改进的新证明
8.
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
9.
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
10.
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
11.
An Elementary Proof to a Basic Inequality;
一个基本不等式的初等证明(英文)
12.
An Elementary Proof of Hlder Inequality and Its Applications
Hlder不等式的初等证明及其应用
13.
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
14.
Proof of Some Important Inequalities by Using Wei-Wei Dual Inequality;
利用微微对偶不等式证明几个重要不等式
15.
Applications of the Proof on the Integral Inequality by Double Integral;
二重积分证明积分不等式的若干应用
16.
Proof of the Young Inequality and Deducing Some Important Inequalities;
关于Young不等式的证明及其应用
17.
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
18.
Proof of the Hadamand Inequality of Positive Definite Matrix;
关于正定矩阵的Hadamand不等式的证明