han shu _x(t) de ke ji yu ji shu _n/n[sn(x)-s] de jue dui qiu he
Lin Guojun Department of Mathematics Guizhou University;Guiyang

..............page:148-156

gai lv nei ji kong jian zhong ying xiang de bu dong dian ding li
Luo Jianzhong Department of Mathematics Guizhou University;Guiyang

..............page:168-173

ci chang ji liang yu ran se ti ji bian pin lv de xiang guan xing yan jiu
Gong Peining;Rong Zhiyi;Wang Yuejin Department of Physics Guizhou University;Guiyang

..............page:174-177

f^- he fu yi wan qi xiang fan ying de li lun yan jiu e₂ he s_n2 fan ying
tsutomu minato;shinichi yamabe; liu ping sheng ;

..............page:183-192

qiang ke fen jie suan zi de ruo gan xing zhi
Sun Daqing Department of Mathematics Guizhou university;Guiyang

..............page:142-147

cheng xu suan zi yu luo ji suan zi de tong yi yi jie shi tai luo ji ( guan xi luo ji )
Tang Tonggao The First-Order Temporal Logic Relational Logic Department of computer Science Fudan University;Shanghai

..............page:129-136

ji yu fuzzy deng zhi shi de tui li suan fa ji qi ying yong
Chen Shiquan;Xu Chunxi Guixhou Institute for the Prevention and Control of Industrial Hygiene and Occupational Diseases;Guiyang Department of Mathematics Huazhong University of Science and Tcehnology;Wuhan

..............page:137-141

guan yu ji zhi ying she de yi ge xin de bu dong dian ding li
Zeng Wenzhi Department of Mathematics Guizhou University;Guayang

..............page:157-167

er liu hua er bing huang suan na de shi bo ji pu di ding he dian liu di ding
Hong Shiming;Zhou yi;Zhang Changgen Department of Chemistry Guizhou University;Guiyang

..............page:178-181

lian xu jie bi fa ce ding xi qing tong shi yang zhong de xi tong han liang
yao ; wang tao ; zhang wei dong ; zhang heng lu ;

..............page:182