1.
Some Improvement About Item-by-item Differential Theorem for Function Series;

关于函数项级数逐项微分定理的改进
2.
NOTE ON THE THEOREMS OF TERM BY TERM INTEGRATION FOR FUNCTION SERIES;

关于函数项级数逐项积分定理的注记
3.
Convergence Uniform on the Fuzzy Interval Value Functions Series;

Fuzzy区间值函数项级数及其一致收敛性
4.
Several Issues of the Relationship between Multinomial Series and Abnormal Calculus;

数项级数与反常积分关系的几个问题
5.
The Uniform Convergence of Fuzzy-valued Sequence and a Series Whose Terms are Fuzzy-valued Function;
Fuzzy值向量函数列及函数项级数的一致收敛性
6.
Thoughts on Saudent Abitity in Computing Series Sum Using Power Series Properties;

对学生利用幂级数性质求数项级数和的能力的思考
7.
Teaching Method of Series of Constant Terms and Their Convergence and Divergence;

关于数项级数及其敛散性概念的教学方式
8.
Differential Method Application in Solving Summation of Special Constant Series;

微分法在一类特殊常数项级数求和中的应用
9.
Extension and Application of Series of Function Term s Consistent Convergence;

函数项级数一致收敛定义的推广及其应用
10.
A Sufficient and Necessary Factor of the Sum Continuum of the Progression of Complex Function;
复变函数项级数的和连续的一个充要条件
11.
Instructional Design and Practice on the Concept of Uniform Convergence of Series with Function Terms
函数项级数一致收敛概念的教学设计与实践
12.
Necessary and sufficient conditions on uniform convergence with functional series

关于函数项级数一致收敛判别法的充要条件
13.
Study on the fuzzy-valued function series based on the structural element lineargeneration
关于结构元线性生成的Fuzzy值函数项级数
14.
(math) a progression in which each term is multiplied by a constant in order to obtain the next term.
(数学)下一项数等于前一项数乘以一常量的级数。
15.
(math) a progression in which a constant is added to each term in order to obtain the next term.
(数学)下一项数等于前一项数加一常量的级数。
16.
The Utilization of Generating Function for Definition of Progression General Term;

母函数在确定级数通项问题中的应用
17.
Taking the displacement function of plates in the form of a biseries,all terms in series are given by products of functions of a beam.
板的位移函数取双重级数形式,级数的各项为梁函数的乘积。
18.
The Relation Between the Rate of Series Convergence & the Appreciation Convergence of Positive Term Series;
级数的收敛速度与正项级数判敛法的关系