shuang can shu zhi shu fen bu chi du can shu bian hua fu du de qu jian gu ji
Wu Zhengyun

..............page:345-348

liang zhong sheng wu xiang hu zuo yong de fan ying kuo san mo xing ji jie de tao lun
zhang wei fu ; lv rong qing ;

..............page:371-373

duo yuan zheng xi shu duo xiang shi yin shi fen jie de yi zhong li lun he suan fa
Yu Xin guo Lai Chusheng Huang Wenqi

..............page:339-344

dui shu zheng tai huo zheng tai shou ming xing yuan jian ji xi tong de zhu cun ke kao xing de jin si zhi xin xia xian
Sheng Zhou Yu Bo

..............page:267-272

duo zhong xiang lin jiao lian zhen dang qi xi tong de ting zhen
Zhang Weijiang He Ming

..............page:333-338

shi hilbert kong jian zhong dian dao you xian yu wei zi kong jian de ju li wen ti
Li Hong Pan Wenxi

..............page:358-362

jie tuo yuan bian zhi wen ti de you xian yuan bing xing suan fa
Zhang Tie

..............page:304-310

yi lei she dong xi tong de poincar fen cha yu ji xian huan
Quan Hongshun

..............page:253-261

xiu zheng de wan quan jin si fa de gai jin xing shi ji qi ying yong
ZhouMing ru Zhang Baoshan

..............page:317-321

pu bian xing de fei xian xing shuang qu xing fang cheng
xie han guang ; sun fang yu ;

..............page:376-378

yi lei ni xian xing tuo yuan xing fang cheng zai ge xiang yi xing kong jian zhong fei ping fan jie de cun zai xing
Wang Xiangdong Liang Xiting

..............page:289-296

ji lei zuo kong jian de yi zhong he shi de - tui guang ji sui zhi biao bian hua xing zhi
Zhou Jinhai

..............page:297-303

song chi xing bing xing duo fen lie fang fa jie fei xian xing fang cheng zu de an quan jie
Gu Tongxiang Wang Nengchao

..............page:349-357

fei xian xing fa zhan fang cheng jie de jian jin xing de gou zao guo cheng
Xu Zongben Jiang Yaolin

..............page:328-332

guan yu er wei he zuo zi zhi xi tong de bi gui xian
xiao jian ;

..............page:374-375

yi jie fei lian xu wei fen xi tong jie de cun zai yu wei yi xing
Liu Lishan

..............page:273-277

guan yu mle zai jian jin zhong wei wu pian yi yi xia de jian jin you xiao xing
Liang Hua and Ye Baiqihg

..............page:325-327

r~n(n 3) shang qun ti yi chuan xue zhong de xuan ze qian yi mo xing
Duan Zi-wen Zhou Li

..............page:363-370

yi lei te shu fen kuai ju zhen wei xun huan ju zhen de xun huan fen kuai ju zhen de ji ge xing zhi
Mao Gangyuan

..............page:311-316

er ceng tu gui hua de ji ben xing zhi
Wang Xianjia Feng Shangyou

..............page:283-288

xian xing ju li kong jian de yi zhi tu xing yu zi fan xing
Wu Junde Yang Dehai Qu Wenbo In order to study approximation problems. Sastry and others in [1] introduced uniform convexity I;I and I in metric linear spaces. Wu congxin and others in [2] proved;under the strict contraction property condition;that the metric linear spaces with U. C. I . are reflexive and they asked whether the condition can be removed. This note give a sure answer and proved metric linear spaces with U. C. I are reflexive. So main theorem in [2] is only a special case of ours.

..............page:322-324

yi lei fei xian xing shuang qu xing fang cheng goursat wen ti de qi she dong
Mo Jiaqi

..............page:278-282

ren yi wei shu de qiang zu ni fei xian xing bo dong fang cheng ( ) chu bian zhi wen ti
Liu Yacheng Wang Feng Liu Dacheng

..............page:262-266