樊方成

作者: 时间:2021-07-15 点击数:


电子邮箱:邮箱:fanfc@mnnu.edu.cn

联系地址:闽南师范大学数学与统计学院



研究领域(方向)

可积系统及其应用


个人及工作简历

2016年获吉林大学理学硕士学位(基础数学)

2019年6月获吉林大学理学博士学位(基础数学)


科研项目

[1]福建省中青年教师教育科研项目,题目:微分-差分方程的达布变换与孤立波研究,资助机构:福建省教育厅,编号:JAT190369,在研,主持.

[2]国家面上项目,题目:非线性动力系统的Galois方法,资助机构:国家自然科学基金委员会,编号:11771177,在研,参加.


学术及科研成果、专利、论文

[1]Fangcheng Fan*, Xiaoyong Wen, A generalized integrable lattice hierarchy associated with the Toda and modified Toda lattice equations: Hamiltonian representation, soliton solutions, Wave Motion,2021,103,102727. (SCI收录)

[2]Fangcheng Fan*, Soliton interactions and conservation laws in a semi-discrete modified KdV equation, Chinese Journal of Physics, 2021,71,458-465.(SCI收录)

[3]Fangcheng Fan, Shaoyun Shi and Zhiguo Xu*, Positive and negative integrable lattice hierarchie: Conservation laws and N−fold Darboux transformations, Communications in Nonlinear Science and Numerical Simulation, 2020, 91: 105453.(SCI收录)

[4]FangchengFan, Shaoyun Shi and Zhiguo Xu*, Conservation law and Darboux transformation for a 3-coupled integrable lattice equations, Modern Physics Letters B, 2020, 34(21),2050218. (SCI收录)

[5]Fangcheng Fan, Zhiguo Xu*, Shaoyun Shi, N-fold Darboux transformations and exact solutions of the combined Toda lattice and relativistic Toda lattice equation, Analysis and Mathematical Physics, 2020, 10(3),31. (SCI收录)

[6]Fangcheng Fan, Shaoyun Shi and Zhiguo Xu*, Infinite number of conservation laws and Darboux transformations for a 6-field integrable lattice system,International Journal of Modern Physics B,2019,33(14), 1950147. (SCI收录)

[7]Fangcheng Fan, Shaoyun Shi and Zhiguo Xu*, A hierarchy of integrable differential-difference equations and Darboux transformation,Reports on Mathematical Physics,2019,84.3, 289-301.(SCI收录)


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