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吕兴
2023-05-06 10:39
  • 吕兴
  • 吕兴 - 教授-北京交通大学-理学院-个人资料

近期热点

资料介绍

个人简历


教育背景 2014.12–2015.12 访问学者 美国南佛罗里达大学 2012.05–2014.07 博士后 北京交通大学 2006.09–2012.03 博士 北京邮电大学 2001.09–2005.07 学士河北师范大学 工作经历 2014.12–至 今副教授 北京交通大学 2012.05–2014.11 讲师 北京交通大学 2005.08–2006.08 主讲教师 石家庄科文教育培训中心

研究领域


微分方程理论与应用 非线性系统理论与应用

近期论文


(30) 吕兴, Wen-Xiu Ma, Study of lump dynamics based on a dimensionally reduced Hirota bilinear equation, Nonlinear Dynamics 85, 1217-1222, 2016 (SCI).
(29) 吕兴, Wen-Xiu Ma, Shouting Chen and Chaudry Masood Khalique, A note on rational solutions to a Hirota-Satsuma-like equation, Applied Mathematics Letters 58, 13-18, 2016 (SCI).
(28) 吕兴, Wen-Xiu Ma, Jun Yu and Chaudry Masood Khalique, Solitary waves with the Madelung fluid description: A generalized derivative nonlinear Schrödinger equation, Communications in Nonlinear Science and Numerical Simulation 31, 40-46, 2016 (SCI).
(27) 吕兴, Wen-Xiu Ma, Yuan Zhou and Chaudry Masood Khalique, Rational solutions to an extended Kadomtsev-Petviashvili-like equation with symbolic computation, Computers and Mathematics with Applications 71, 1560-1567, 2016 (SCI).
(26) 吕兴, Fuhong Lin, Soliton excitations and shape-changing collisions in alphahelical proteins with interspine coupling at higher order, Communications in Nonlinear Science and Numerical Simulation 32, 241-261, 2016 (SCI).
(25) 吕兴, Wen-Xiu Ma, Jun Yu, Fuhong Lin and Chaudry Masood Khalique, Envelope bright- and dark-soliton solutionsfor the Gerdjikov–Ivanov model, Nonlinear Dynamics 82, 1211-1220, 2015 (SCI).
(24) 吕兴, Liming Ling, Vector bright solitons associated with positive coherent coupling via Darboux transformation, Chaos 25, 123103:1-8, 2015 (SCI).
(23) 吕兴, Wen-Xiu Ma and Chaudry Masood Khalique, A direct bilinear Bäcklund transformation of a (2+1)-dimensional Korteweg-de Vries-like model, Applied Mathematics Letters 50, 37-42, 2015 (SCI).
(22) 吕兴, Madelung fluid description on a generalized mixed nonlinear Schrödinger equation, Nonlinear Dynamics 81, 239-247, 2015 (SCI).
(21) 吕兴, Fuhong Lin and Fenghua Qi, Analytical study on a two-dimensional Korteweg-de Vries model with bilinear representation, Bäcklund transformation and soliton solutions, Applied Mathematical Modelling 39, 3221-3226, 2015 (SCI).
(20) 吕兴, Juan Li, Integrability with symbolic computation on the Bogoyavlensky–Konoplechenko model: Bell-polynomial manipulation, bilinear representation, and Wronskian solution, Nonlinear Dynamics 77, 135-143, 2014 (SCI).
(19) 吕兴, Bright-soliton collisions with shape change by intensity redistribution for the coupled Sasa–Satsuma system in the optical fiber communications, Communications in Nonlinear Science and Numerical Simulation 19, 3969-3987, 2014 (SCI).
(18) 吕兴, New bilinear Bäcklund transformation with multisoliton solutions for the (2+1)-dimensional Sawada–Kotera model, Nonlinear Dynamics 76, 161-168, 2014 (SCI).
(17) 吕兴, Mingshu Peng, Nonautonomous motion study on accelerated and decelerated solitons for the variable-coefficient Lenells-Fokas model, Chaos 23, 013122:1-7, 2013 (SCI).
(16) 吕兴, Mingshu Peng, Systematic construction of infinitely many conservation laws for certain nonlinear evolution equations in mathematical physics, Communications in Nonlinear Science and Numerical Simulation 18, 2304-2312, 2013 (SCI).
(15) 吕兴, Soliton behavior for a generalized mixed nonlinear Schrödinger model with N-fold Darboux transformation, Chaos 23, 033137:1-8, 2013 (SCI).
(14) 吕兴, Mingshu Peng, Painlevé-integrability and explicit solutions of the general two-coupled nonlinear Schrödinger system, Nonlinear Dynamics 73, 405-410, 2013 (SCI).
(13) 吕兴, Bo Tian, Soliton solutions via auxiliary function method for a coherently-coupled model in the optical fiber communications, Nonlinear Analysis:Real World Applications 14, 929-939, 2013 (SCI).
(12) 吕兴, Bo Tian, Vector bright soliton behaviors associated with negative coherent coupling, Physical Review E 85, 026117:1-14, 2012 (SCI).
(11) 吕兴, Bo Tian, Novel behavior and properties for the nonlinear pulse propagation in optical fibers, Europhysics Letters 97, 10005:1-6, 2012 (SCI).

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