1008-8318
1994 Issue 3
wu li jiao xue zhong liang gang fen xi fa de ying yong
xu xin hong ; zhang tun sheng ;
xu xin hong ; zhang tun sheng ;
..............page:29-30
wei fen fang cheng zu x3 t =ax+by,y3 t =cx+dy de tong jie
chen zhi yong ;
chen zhi yong ;
..............page:42-46
ji guang xi tong zhong de xie tong zuo yong
xu xin hong ;
xu xin hong ;
..............page:16-22
A Method for Solving Exact Solitary Wave Solutions to Two-Dimensinoal Korteweg-de Vries-Burgers Equation
Zhang JiefangApplied Institute of Nonlinear physics and Depatment of physics;Zhejiang Normal University;Jinhua 321004;Zhejiang;people’s Republic of China
Zhang JiefangApplied Institute of Nonlinear physics and Depatment of physics;Zhejiang Normal University;Jinhua 321004;Zhejiang;people’s Republic of China
..............page:1-2+6
duo bian liang yi huo tu
Liu Tian hui;zhoushan Teaeher’s College;zhousban Shsng Zhenhua Southeast University Nanjing
Liu Tian hui;zhoushan Teaeher’s College;zhousban Shsng Zhenhua Southeast University Nanjing
..............page:9-15
mannich fan ying ji ji li tan tao
jin wei hong ;
jin wei hong ;
..............page:57-63
liang ge zi kong jian wei shu gong shi de tui guang
song jin qin ;
song jin qin ;
..............page:50-51
xi bao da xiao de zhi yue yin zi
zhou guo fei ;
zhou guo fei ;
..............page:64-68
..............page:73-75
you xian xing bian huan zai yi zu ji xia de ju zhen qiu xian xing bian huan de biao da shi de fang fa
song jin qin ;
song jin qin ;
..............page:47-49
ba shu du bao , ba shu yong shu
liu wei ; liu bo ;
liu wei ; liu bo ;
..............page:76-79
guan yu cai se yu lei liang qi lei pa xing lei jin zhi biao ben bao se fa de tan tao
wang zuo zhong ;
wang zuo zhong ;
..............page:54-56
An exact solution of the radial Schrodinger equation for the potential V（r）=a1r3+a2r1/2+a3r-3/2+a4r-5/2+a5r-3
Cai Qing Department of physics;ZheJiang Normal University
Cai Qing Department of physics;ZheJiang Normal University
..............page:7-8
..............page:35-41
..............page:69-72
..............page:31-34
Nonlocal Lie-Backlund Symmetries and Olver Symmetries of the Variable Coefficient KdV and MKdV Equations
Zhaang Jiefang Institute of Nonlinear Physics;Zhejiang Normal University;Jinhua;321004
Zhaang Jiefang Institute of Nonlinear Physics;Zhejiang Normal University;Jinhua;321004
..............page:3-6
kai guan han shu zui xiao hua lei ci yi huo zhan kai shi
liu Tian hui Sheng Zhenhua
liu Tian hui Sheng Zhenhua
..............page:23-25
si mian ti zhong de zheng xian ding li ji ying yong
zhao you qun ;
zhao you qun ;
..............page:52-53
..............page:26-28