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Journal of Mathematical Research and Exposition
1000-341X
1991 Issue 1
sn={ki:1 i n}- yin zi shu de di gui guan xi shi
yang li min ;
..............page:78
A Refinement of Hilbert’s Double Series Theorem
L.C.Hsu Dalian University of TechnologyY.J.Wang Liaoning Normal University
..............page:143-144
guan yu ni chang qu lv kong jian de yi ge zhu ji
liu zu han ;
..............page:110
yi lei ji wei fen fang cheng de quan ju jian jin zhuang tai ( ying wen )
Hu ShigengHuazhong University of Science and Techonlogy;Wuhan
..............page:85-90
ban fredholm suan zi de yi xie te zheng ( ying wen )
Du HongkeDept.Math;Shanxi Normal Universrty Xi’an
..............page:37-39
A Minimax Principle without Differentiability
Tixiang Wang
..............page:111-116
Second-Order Optimality Conditions for a Class of Quasidifferentiable Functions
Tan ZhongfuDalian University of Technology;Dalian
..............page:102-101
tzheng ze huan yu tv huan
Zhang Shunhua
..............page:31-36
The Proofs of Several Theorems about the Order Relation
Fang Weiwu
..............page:133-138
bu fen mo xing zhi jian de yi xie dai shu guan xi ( ying wen )
Song Fangmin
..............page:139-142
ping jie wu xue mou de fan xi san zhuan zhu
guo cheng ;
..............page:154-156
sui ji she ji de jie duan shu ju hui gui fen xi
Zheng Zukang
..............page:117-126
dui he de fen jie
Gan Danyan
..............page:52-56
ban yi chuan gen de yi ge te zheng xing zhi
Cai Chuanren
..............page:9-12
2b2 k de sheng cheng yuan guan xi shi he fu gai ying wen
Li ZhuoDept.Math.;Xiangtan Univ.
..............page:21-27
yi ge shu lun han shu de dao shu he
Xuan Tizuo
..............page:41-46
guan yu polya-de bruijn ji shu ding li ju xian xing de ping zhu
han shao zuo ;
..............page:148-150
gai lv shou suo yu pn kong jian de fang cheng
Zeng Wenzhi
..............page:47-51
The Equivalence of Medium Propositional Calculus MP and 3-Valued Lukasiewicz Propositional Calculus L3
Zhang DongmouNantong Textile School;Jangsu
..............page:157-158
re chuan dao fang cheng de yi dong bian jie wen ti
Li Wenshen
..............page:71-77
you xian ji he he pbib she ji ( )( ying wen )
Wei WandiDept.Math.;Sichuan Univ.Yang BenfuDept.of Math.;Teacher Training College of Chengdu
..............page:127-132
A Spirallikeness Condition for Analytic Functions
Yang DinggongDept.Math.;Suzhou University
..............page:40