中国矿业大学主页平台系统田守富--田守富主页--论文成果

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的个人主页 http://faculty.cumt.edu.cn/SFTian/zh_CN/index.htm
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[41] 田守富.一个弱耗散修正的二分量Dullin-Gottwald-Holm系统解的行为研究,2020,2020年05期:1204-1223,20
[42] 李志强,田守富,彭卫琪,杨金杰.Inverse Scattering Transform and Soliton Classification of Higher-Order Nonlinear Schrodinger-Maxwell-Bloch Equations,2020,203(3): 709–725 (2020)
[43] 茆晋晋,田守富,张田田,严兴杰.Lie symmetry analysis, conservation laws and analytical solutions for chiral nonlinear Schr?dinger equation in (2 + 1)-dimensions,2020,Vol. 25, No. 3, 358–377
[44] 张玲娣,田守富,彭卫琪,张田田,严兴杰.The Dynamics of Lump, Lumpoff and Rogue Wave Solutions of (2+1)-Dimensional Hirota-Satsuma-Ito Equations,2020,Vol. 10, No. 2, pp. 243-255
[45] 田守富,杨金杰,李志强,Chen, Yi-Ren.Blow-up phenomena of a weakly dissipative modified two-component Dullin–Gottwald–Holm system,2020,106 (2020) 106378
[46] Yang, Jin-Jie,田守富,Peng, Wei-Qi,Zhang, Tian-Tian.The N-coupled higher-order nonlinear Schrodinger equation: Riemann-Hilbert problem and multi-soliton solutions,2020,卷: 43期: 5页: 2458-2472
[47] 彭卫琪,田守富,张田田.Initial Value Problem for the Pair Transition Coupled Nonlinear Schrodinger Equations via the Riemann-Hilbert Method,2020,卷: 14期: 3
[48] 田守富.Lie symmetry analysis, conservation laws and solitary wave solutions to a fourth-order nonlinear generalized Boussinesq water wave equation,2020,v 100,
[49] 田守富.Riemann-Hilbert approach for multisoliton solutions of generalized coupled fourth-order nonlinear Schrodinger equations,2020,卷: 43期: 2页: 865-880
[50] 彭卫琪,田守富,王秀彬,张田田.Characteristics of rogue waves on a periodic background for the Hirota equation,2020,v 93,

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