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[1]Qin, Yupeng,Zou, Li,Wang, Zhen,Yu, Zongbing.A Kind of Novel Analytical Approximate Solution to the Duffing Oscillator[A],2019,1168(5)
[2]Qin, Yupeng,Wang, Zhen,Zou, Li,He, Mingfeng.Semi-Numerical, Semi-Analytical Approximations of the Rayleigh Equation for Gas-Filled Hyper-Spherical Bubble[J],INTERNATIONAL JOURNAL OF COMPUTATIONAL METHODS,2019,16(1)
[3]邹丽,王振.Semi-Numerical, Semi-Analytical Approximations of the Rayleigh Equation for Gas-Filled Hyper-Spherical Bubble[J],International Journal of Computational Methods,2019,16(1)
[4]Qin, Yupeng,Wang, Zhen,Zou, Li,He, Mingfeng.Parametric analytical solution for the N-dimensional Rayleigh equation[J],APPLIED MATHEMATICS LETTERS,2018,76:8-13
[5]Ge, Hongwei,Yan, Zehang,Dou, Jing,Wang, Zhen,Wang, ZhiQiang.A Semisupervised Framework for Automatic Image Annotation Based on Graph Embedding and Multiview Nonnegative Matrix Factorization[J],MATHEMATICAL PROBLEMS IN ENGINEERING,2018
[6]葛宏伟,孙亮,王振,谭国真,张强.A many-objective evolutionary algorithm with two interacting processes: cascade clustering and reference point incremental learning[J],IEEE Transactions on Evolutionary Computation,2018
[7]张崇伟,苏朋,宁德志,王振.Experimental study of anti-sloshing foam layers for FLNG tanks[A],13th ISOPE Pacific/Asia Offshore Mechanics Symposium, PACOMS 2018,2018,230-234
[8]王振,邹丽,吴常红.The study of Nonlinear internal Wave in two layer fluids due to a point votex[A],Proceedings of the 13th International Conference on Hydrodynamics,2018,592-598
[9]邹丽,孙泽,宗智,王振,蔡志文,刘小龙.模型试验验证WAVEWATCH-Ⅲ波浪演化[J],船舶力学,2018,22(1):1-11
[10]Wang, Zhen,Qin, Yupeng,Zou, Li.A Kind of Analytical Solution for the Rayleigh-Plesset Equation in N-dimensions[A],INTERNATIONAL CONFERENCE OF NUMERICAL ANALYSIS AND APPLIED MATHEMATICS (ICNAAM 2017),2018,1978
[11]王振,吴常红,邹丽.分层流体中点涡对非线性界面波的影响分析[J],江苏科技大学学报（自然科学版）,2017,31(5):561-566
[12]Wang, Zhen,Qin, YuPeng,Zou, Li.Analytical solutions of the Rayleigh-Plesset equation for N-dimensional spherical bubbles[J],SCIENCE CHINA-PHYSICS MECHANICS & ASTRONOMY,2017,60(10)
[13]Wang, Zhen,Zou, Li,Qin, Yupeng.Piecewise homotopy analysis method and convergence analysis for formally well-posed initial value problems[J],NUMERICAL ALGORITHMS,2017,76(2):393-411
[14]关红阳,王振.变系数(2+1)维分散长波方程的精确类孤子解[J],辽宁工程技术大学学报(自然科学版),2017,36(08):892-896
[15]邹丽,王爱民,江晖,裴玉国,王振.岛礁地形畸形波特性的二维实验研究[A],第十四届全国水动力学学术会议暨第二十八届全国水动力学研讨会,2017,8
[16]Wang, Zhen,Wu, Changhong,Zou, Li,Wang, Qianxi,Ding, Qi.Nonlinear internal wave at the interface of two-layer liquid due to a moving hydrofoil[J],PHYSICS OF FLUIDS,2017,29(7)
[17]Wang, Zhen,Qin, Yupeng,Zou, Li.Quasi-periodic solutions and asymptotic properties for the nonlocal Boussinesq equation[J],CHINESE PHYSICS B,2017,26(5)
[18]Wang, Zhen,Zou, Li,Liang, Hui,Zong, Zhi.Nonlinear steady two-layer interfacial flow about a submerged point vortex[J],JOURNAL OF ENGINEERING MATHEMATICS,2017,103(1):39-53
[19]Zou, L.,Yu, Z.B.,Pei, Y.G.,Wang, Z..New explicit analytical solutions of rogue wave based on the HAM[A],4th International Technical Conference on Hydraulic Engineering, CHE 2016 held in conjunction with 5th International Workshop on Environment and Safety Engineering, WESE 2016 and 2nd International Structural and Civil Engineering Workshop, SCEW 2016,2016,31-36
[20]Wang, Zhen,Qiao, Zhijun.Riemann-Hilbert approach for the FQXL model: A generalized Camassa-Holm equation with cubic and quadratic nonlinearity[J],JOURNAL OF MATHEMATICAL PHYSICS,2016,57(7)
[21]Pang, J. H.,Zong, Z.,Zou, L.,Wang, Z..Numerical simulation of the flow around two side-by-side circular cylinders by IVCBC vortex method[J],OCEAN ENGINEERING,2016,119:86-100
[22]Wang, Zhen,Zou, Li,Zong, Zhi.Three dimensional sloshing of stratified liquid in a cylindrical tank[J],OCEAN ENGINEERING,2016,119:58-66
[23]王振,邹丽,宗智.Nonlinear steady two layer interfacial flow about a submerged point vortex[J],Journal of Engineering Mathematics,2016,0(0):1-15
[24]宗智,邹丽,王振.A novel vortex scheme with instantaneous vorticity conserved boundary conditions (IVCBC)[J],J European Journal of Fluid / Mechisim B,2016,59(0):219-228
[25]王振,邹丽,宗智.Three simensional sloshing of stratified liquid in a cylindrical tank[J],Ocean Engineering,2016,119(0):58-66
[26]Qin, Yupeng,Zou, Li,Wang, Zhen,He, Mingfeng.New Analytical Approximations with Error Estimates for the One-loop Soliton Solution to the Vakhnenko Equation[A],2nd International Conference on Electronics, Network and Computer Engineering (ICENCE),2016,67:282-293
[27]王振,秦玉鹏,邹丽,马瑞芳,朱贵勋.Camassa-Holm方程的拟周期解及其渐近行为[J],应用数学和力学,2015,36(9):990-1002
[28]邹丽,宗智,王振,张桂勇,高南.基于大类平台课程流体力学视频课程建设的创新研究[J],课程教育研究,2015,3:85-85
[29]邹丽,宗智,王振,赵勇,梁辉.无限深水中具有指数密度变率的周期性永形内波渐进解析解[J],应用数学和力学,2015,36(1):99-109
[30]王振,邹丽.The influence of the parameter h and a new modified method of Homotopy[A],ICCM2015,2015
[31]邹丽,王振,宗智,王喜军,张朔.指数同伦法对Cauchy条件下变系数Burgers方程的解析与数值分析[J],应用数学和力学,2014,35(7):777-789
[32]Cheng, Jianjun,Wang, Zhen,Zhang, Hongqing.Generalized Wronskian and Grammian Solutions to a Isospectral B-type Kadomtsev-Petviashvili equation[J],JOURNAL OF NONLINEAR MATHEMATICAL PHYSICS,2014,21(1):17-33
[33]Wang, Zhen,Zou, Li,Zong, Zhi,Qin, Hongde.A Family of Novel Exact Solutions to (2+1)-Dimensional KdV Equation[J],ABSTRACT AND APPLIED ANALYSIS,2014
[34]梅建琴,王振.Wronskian Solutions of Two Equations and Young Diagram Proof[J],Journal of Mathematical Research with Applications,2014,34(5):561-574
[35]邹丽,王振,梁辉,宗智,邹昊.使用解析方法获得FitzHugh-Nagumo方程新的peakon解[J],应用数学和力学,2013,34(11):1141-1149
[36]Zou, D.,Zong, Z.,Wang, Z..Homotopy Analysis Method for Bubble Pulsation Equation with Nonlinear Term of Fractional Power[A],6th International Conference on Nonlinear Mechanics (ICNM),2013,234-239
[37]王振,牛月锦.多层材料悬臂梁受力的解析解[J],鲁东大学学报（自然科学版）,2013,29(3):267-274
[38]Zou Li,Zou Dong-Yang,Wang Zhen,Zong Zhi.Finding Discontinuous Solutions to the Differential-Difference Equations by the Homotopy Analysis Method[J],CHINESE PHYSICS LETTERS,2013,30(2)
[39]邹丽,王振,宗智,孙雷.科学道德与学风建设工作机制创新研究[J],中国校外教育（上旬刊）,2013,z1:5-5
[40]邹丽,王振,宗智,邹东阳,张朔.改进的微分变换法对不连续冲击波的求解[J],应用数学和力学,2012,33(12):1465-1476
[41]Zou, Li,Wang, Zhen,Zong, Zhi,Zou, Dong-yang,Zhang, Shuo.Solving shock wave with discontinuity by enhanced differential transform method (EDTM)[J],APPLIED MATHEMATICS AND MECHANICS-ENGLISH EDITION,2012,33(12):1569-1582
[42]孙玉娟,王振,张鸿庆.Fokas-Lenells方程的代数几何解[J],数学年刊A辑,2012,33(2):135-148
[43]Li Zou,Wang Zhen,Zong Zhi,Tian Shoufu.A Study of the Initial Guess in Homotopy Analysis Method[A],International Conference of Numerical Analysis and Applied Mathematics (ICNAAM),2012,1479(1):1856-1865
[44]王振,宗智.An edge-based FEM method for material discontious[J],Advanced in Mechanics and Material,2012,19(1-3):3-17
[45]邹丽,宗智,王振.Differential transform method for the degasperis-procesi equation[J],Advances in Electrics and Electronics,,2012,155(0):197-203
[46]邹丽,宗智,王振.Differential transformation method for the Degasperis Procesi equation[J],Lecture Notes in Electric Engineering,2012,155(1):197-203
[47]Liu GR,王振,Zhang GY,宗智,Wang S.An Edge-Based Smoothed Point Interpolation Method for[J],Mechanics of Advanced Materials and Structures,,2012,19(1-3):3-17
[48]Liu, G. R.,Wang, Z.,Zhang, G. Y.,Zong, Z.,Wang, S..An Edge-Based Smoothed Point Interpolation Method for Material Discontinuity[J],MECHANICS OF ADVANCED MATERIALS AND STRUCTURES,2012,19(1-3):3-17
[49]Wang, Zhen,Zou, Li,Zong, Zhi.Adomian decomposition and Pade approximate for solving differential-difference equation[J],APPLIED MATHEMATICS AND COMPUTATION,2011,218(4):1371-1378
[50]Wang, Zhen,Zou, Li,Zong, Zhi.Periodic solutions of the Camassa-Holm equation based on the bilinear form[J],JOURNAL OF PHYSICS A-MATHEMATICAL AND THEORETICAL,2011,44(35)
[51]邹丽,宗智,王振,张朔.探析研究型教学模式在高等数学和流体力学教学中的应用[J],中国校外教育,2011,8:105-105,163
[52]邹丽,宗智,王振.Loop Soliton Solutions of a Short Wave Model for a Degasperis-Procesi Equation[J],Journal of Marine Science and Application,2011,10(1):220-225
[53]邹丽,宗智,王振.Differential transform method for the Degasperis-Procesi equation[A],2nd International Conference on Innovative Computing, Communication, Information Technology, and Ocean Engineering,2011,181-184
[54]Jiang WY,王振,张鸿庆.Constructing exact solutions to difference differential equations via the projective Ricatti equation approach[J],International Journal of Pure and Applied Mathematics,2011,69(3):237-244
[55]Wang, Zhen,Ma, Wen-Xiu.Discrete Jacobi sub-equation method for nonlinear differential-difference equations[J],MATHEMATICAL METHODS IN THE APPLIED SCIENCES,2010,33(12):1463-1472
[56]Zou, Li,Zong, Zhi,Wang, Zhen,Tian, Shoufu.Differential transform method for solving solitary wave with discontinuity[J],PHYSICS LETTERS A,2010,374(34):3451-3454
[57]Tian, Shou-fu,Wang, Zhen,Zhang, Hong-qing.Some types of solutions and generalized binary Darboux transformation for the mKP equation with self-consistent sources[J],JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS,2010,366(2):646-662
[58]邹丽,吴锤结,王振.“交叉型”教学在流体力学教学中的作用于研究[J],中国校外教育,2010,7(7):65-65
[59]Zou, Li,Wang, Zhen,Zong, Zhi.Generalized differential transform method to differential-difference equation[J],PHYSICS LETTERS A,2009,373(45):4142-4151
[60]Wang, Zhen.Discrete tanh method for nonlinear difference-differential equations[J],COMPUTER PHYSICS COMMUNICATIONS,2009,180(7):1104-1108
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