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  • 收录类型=EIx
  • 人物=俞军x
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13 条 记 录,以下是 1-13

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题名 作者 出处 被引量 操作
Dynamical behavior in the perturbed compound KdV-Burgers equationYu, Jun[1,2]; Zhang, Weijun[1]CHAOS SOLITONS & FRACTALS28
Interactions between Solitons and Cnoidal Periodic Waves of the Gardner Equation余炜沣[1,2];楼森岳[1,3];俞军[2《中国物理快报:英文版》11
Finite symmetry transformation group of the Konopelchenko-Dubrovsky equation from its Lax pairHu Han-Wei[1,2];Yu Jun[1]CHINESE PHYSICS B8
Explicit solutions from residual symmetry of the Boussinesq equationLiu Xi-Zhong[1];Jun, Yu[1];Bo,CHINESE PHYSICS B7
Chaos in the perturbed Korteweg-de Vries equation with nonlinear terms of higher orderPan Wei-Zhen[1];Song Xiang-JioCHINESE PHYSICS B5
Bifurcation and chaos in a perturbed soliton equation with higher-order nonlinearityYu, Jun[1,2];Zhang, Rongbo[1];PHYSICA SCRIPTA3
A nonlocal nonlinear Schr?dinger equation derived from a two-layer fluid modelLiu, Xi-zhong[1]; Yu, Jun[1]Nonlinear Dynamics0
Solitary waves with the Madelung fluid description: A generalized derivative nonlinear Schr?dinger equationLü, Xing[1,2]; Ma, Wen-Xiu[2]Communications in Nonlinear Science and Numerical Simulation0
Painlevé integrability of the supersymmetric Ito equationCen, Feng-Jie[1]; Zhao, Yan-DaChinese Physics B0
The consistent Riccati expansion and new interaction solution for a Boussinesq-type coupled systemRuan Shao-Qing[1,2];Yu Wei-FenCHINESE PHYSICS B0
B?cklund transformations for the Burgers equation via localization of residual symmetriesLiu, Xi-Zhong[1]; Yu, Jun[1]; Chinese Physics B0
New B?cklund transformations of the (2+1)-dimensional Bogoyavlenskii equation via localization of residual symmetriesLiu, Xi-zhong[1]; Yu, Jun[1]; Computers and Mathematics with Applications0
Application of homotopy perturbation method for the generalized burgers-fisher equationYu, Jun[1]; Huang, Jian Gang[1Applied Mechanics and Materials0
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