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柳银萍

数学科学学院      

个人资料

  • 部门: 数学科学学院
  • 毕业院校:
  • 学位:
  • 学历:
  • 邮编:
  • 联系电话: 021-62233578
  • 传真:
  • 电子邮箱: ypliu@cs.ecnu.edu.cn;ypliu_2@hotmail.com
  • 办公地址: 中北校区理科大楼B座9楼
  • 通讯地址: 上海市中山北路3663号理科大楼B座917室

教育经历

工作经历

个人简介

社会兼职

非线性科学学会会员;计算机科学学会会员

研究方向

计算机数学;在线计算;人工智能与符号计算

招生与培养

开授课程

科研项目

学术成果

2018年:

1.Zhang, Yan, Yinping Liu*, and Xiaoyan Tang. M-lump and interactive solutions to a (3+1)-dimensional nonlinear system. Nonlinear Dynamics (2018,Preprint).
2.Zhang, Yan, Yinping Liu*, and Xiaoyan Tang. M-lump solutions to a (3+1)-dimensional nonlinear evolution equation. Computers & Mathematics with Applications (2018,Preprint).

2017年:

3. Xiazhi Hao, Yinping Liu*, Xiaoyan Tang, Zhibin Li. Nonlocal symmetries and Finite Transformations of the Fifth-order KdV Equation, Zeitschrift für Naturforschung A, 72(5): 441-448 (2017).
4.Xiazhi Hao, Yinping Liu*, Xiaoyan Tang, Zhibin Li. The residual symmetry and exact solutions of the Davey-Stewartson III equation, Computers and Mathematics with Applications, 73: 2404-2414(2017).
5.Zhang, Yan, Yinping Liu*, and Xiaoyan Tang. A general integrable three-component coupled nonlocal nonlinear Schrödinger equation. Nonlinear Dynamics, 89(4) : 2729-2738 (2017).
6.Zhang, Yan, Yinping Liu*, and Xiaoyan Tang. Breathers and Rogue Waves for the Fourth-Order Nonlinear SchrödingerEquation. Zeitschrift Für Naturforschung A 72.4 (2017).

2016年:

7.Hao Xiazhi, Liu Yinping∗, Tang Xiaoyan, Li Zhibin. A Maple package for finding interaction solutions of nonlinear evolution equations. Computers and Mathematics with Applications, 72: 2450–2461 (2016).
8.Xiazhi Hao_, Yinping Liu*, Xiaoyan Tang and Zhibin Li. Nonlocal symmetries and interaction solutions of the Sawada Kotera equation. Modern Physics Letters B,Vol. 30(No. 23): 1650293-1650303 (2016).

2002-2015年:

9.Zhang L, Lin YZ, Liu YP*. New solitary wave solutions for two nonlinear evolution equations. Computers and Mathematics with Applications. 67: 1595-1606 (2014).
10.Liu YP*,  Liao SJ, Li ZB. Symbolic computation of strongly nonlinear periodic oscillations, Journal of Symbolic Computation 55:72–95 (2013).
11.Yezhi Lin, Yinping Liu*, Zhibin Li. Symbolic computation of analytic  approximate solutions for  nonlinear differential equations with boundary conditions. Applied Mathematics and Computation, 222: 145-166 (2013).
12.Yezhi Lin, Yinping Liu*, Zhibin Li. Exact solutions for pattern formation in a reaction diffusion system.  Int. J. Nonlinear Sci. Numer. Simul. 14(5): 1565-1339 (2013).
13.Yezhi Lin, Yinping Liu*, Zhibin Li. Symbolic computation of analytic  approximate solutions for nonlinear fractional differential  equations,  Comput. Phys. Commun.  184:130-141 (2013).
14.Wenxiu Ma, Yinping Liu. Invariant subspaces and exact solutions of a class of dispersive evolution equations. Commun. Nonlinear Sci. Numer. Simulat. 17:3795–3801(2012).
15.Liu YP*, Liao SJ, Li ZB. A maple package of automated derivation of homotopy analysis solution for periodic nonlinear osciliations. J. Syst. Sci. Complex.  25: 594–616 (2012).
16.Yezhi Lin, Yinping Liu*, Zhibin Li. Symbolic computation of analytic approximate & solutions for nonlinear differential equations with initial conditions, Comput. Phys. Commun. 183:106-123(2012).
17.Jiaofeng Zhu, Yinping Liu*. Automated Derivation of The Conservation  Laws For Nonlinear Differential-Difference Equations, J Syst Sci Complex 25: 1234–1248 (2012).
18.Hongmei Chu, Yinlong Zhao, Yinping Liu*. A Maple package of new ADM-Padé approximate solution for nonlinear problems. Applied Mathematics and Computation, 217: 7074-7091 (2011).
19.Yinlong Zhao, Yinping Liu*, Zhibin Li. A connection between the (G′/G)-expansion method and the truncated Painleve expansion method and its application to the mKdV equation,  Chin. Phys. B 19(3): 030306-030312 (2010).
20.Hongmei Chu, Yinping Liu*. The New ADM Padé Technique For The Generalized EMDEN FOWLER Equations, Modern Physics Letters B, 24(12) :1237–1254 (2010).
21.Yinlong Zhao, Yinping Liu*, Zhibin Li. A modified WTC algorithm for the Painlevé test of nonlinear vequariabl coefficient PDEs, Comput. Phys. ommun.  180: 2122-2128 (2009).
22.Yinping Liu*‚ Zhibin Li. The homotopy analysis method for approximating the solution of the modified Korteweg-de Vries equation‚  Chaos‚ Soliton and Fractals‚ 39(1): 1-8 (2009).
23.Yinping Liu*‚ Ruoxia Yao‚ Zhibin Li. An application of homotopy analysis method to nonlinear composites‚ Journal of Physics A: Mathematical and Theoretical 42 (12): 125205-125223 (2009).
24.Yinping Liu*‚ Zhibin Li. Homotopy analysis method for nonlinear differential equations with fractional orders‚  Zeitschrift fur Naturforschung A‚ 63a: 241-247 (2008).
25.Liu Yinping*‚ Li Zhibin‚ Wang Kuncheng. Symbolic computation of exact solutions for a nonlinear evolution equation‚ Chaos‚ Soliton and Fractals‚ 31: 1173-1180 (2007).
26.Li Zhibin‚ Liu Yinping. RAEEM: A Maple package for finding a series of exact travelling wave solutions for nonlinear evolution equations. Comp.Phys.Comm.‚ 163:191-201 (2004).
27.Xu Guiqiong‚ Li Zhibin‚ Liu Yinping. Exact traveling wave solutions to nonlinear evolution equations using symbolic computation. Chin.J.Phys.‚ 41(3): 232-241 (2003).
28.Liu Yinping*‚ Li Zhibin. An automated algebraic method for finding a series of exact traveling wave solutions to nonlinear evolution equations. Chin.Phys.Lett.‚ 20(3): 317-320 (2003).
29.Liu Yinping*‚ Li Zhibin.  A Maple package for finding exact solitary wave solutions of coupled  nonlinear evolution equations. Comp.Phys.Comm.‚ 155: 65-76 (2003).
30.Li Zhibin‚ Liu Yinping. RATH: A Maple package for finding travelling solitary wave solutions to nonlinear evolution equations. Comp.Phys.Comm.‚ 148:256-266 (2002).
31.Liu Yinping*‚ Li Zhibin. An automated Jacobi elliptic function method for finding periodic wave solutions to nonlinear evolution equations. Chin.Phys.Lett.‚ 19(9):1228-1230 (2002).
32.Li Zhinbin‚ Liu Yinping‚ Wang Mingliang. Exact solitary wave and soliton solutions of the fifth order model equation. Math.Acta Sci.‚ 22B(1):138-144 (2002).

 

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