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[1]Dai Binxiang*, Han renji.Hopf bifurcation in a reaction-diffusive two-species model with nonlocal delay effect and general functional response[J].Chaos, Solitons and Fractals, 2017, 96: 90-109.(SCI).
[2]Dai Binxiang*, Liu Xiangsen.Dynamics of a predator-prey model with double Allee effects and impulse[J].Nonlinear Dynamics, 2017, 88: 685-701.(SCI).
[3]Dai Binxiang*, Liu Xiangsen.Flip bifurcations of an SIR epidemic model with birth pulse and pulse vaccination[J].Applied Mathematical Modelling, 2017, 43: 579-591.(SCI).
[4]Dai Binxiang*, Han renji.Spatiotemporal dynamics and Hopf bifurcation in a delayed diffusive intraguild predation model with Holling II functional response[J].International Journal of Bifurcation and Chaos, 2016, 26 (12) : .(SCI).
[5]Dai Binxiang*, Liu Xiangsen.Qualitative and bifurcation analysis of an SIR epidemic model with saturated treatment function and nonlinear pulse vaccination[J].Discrete Dynamics in Nature and Society, 2016, 2016 (Article ID?9146481) : .(SCI).
[6]Dai Binxiang*, Liu Xiangsen.A note on "A delayed eco-epidemiological system with infected prey and predator subject to the weak Allee effect"[J].Mathematical Biosciences, 2016, 281: 55-61.(SCI).
[7]Dai Binxiang*, Liu Xiangsen.The dynamics of a stage structure population model with fixed-time birth pulse and state feedback control strategy[J].Advances in Difference Equations, 2016, 130: 1-22.(SCI).
[8]Bao Longsheng, Dai Binxiang.Positive periodic solutions generated by impulses for the delay Nicholson's blowflies model[J].Electronic Journal of Qualitative Theory of Differ, 2016, 4: 1-11.(SCI).
[9]Dai Binxiang*, Xiao Qizhen.Heteroclinic bifurcation for a general predator-prey model with Allee effect and state feedback impulsive control strategy[J].Mathematical Biosciences and Engineering, 2015, 12 (5) : 1065-1081.(SCI).
[10]Wang Lin, Dai Binxiang*, Xiao Qizhen.Analysis of a competition fishery model with interval-valued parameters: extinction, coexistence, bionomic equilibria and optimal harvesting policy[J].Nonlinear Dynamics, 2015, 80: 1631–1642.(SCI).
[11]Bao Longsheng, Xu Bingxiang, Dai Binxiang*, Xiao Qizhen.Homoclinic bifurcation for a general state-dependent Kolmogorov type predator-prey model with harvesting[J].Nonlinear Analysis: RWA, 2015, 26: 263-273.(SCI).
[12]Dai Binxiang*, Xiao Qizhen.Periodic Solutions Generated by Impulses for State-Dependent Impulsive Differential Equation[J].Discrete Dynamics in Nature and Society, 2015, 2015 (Article ID 816325) : .(SCI).
[13]Dai Binxiang*, Xiao Qizhen.Dynamics of an impulsive predator–prey logistic population model with state-dependent[J].Applied Mathematics and Computation, 2015, 259: 220-230.(SCI).
[14]Dai Binxiang*, Guo Jia.Nontrivial homoclinic solutions for second-order p-laplacian differential system with Impulsive Effects[J].Journal of Donghua University (Eng.Ed.), 2014, 31 (1) : 25-32.(SCI).
[15]Dai Binxiang, Su Lijuan, Li Hui, Fang Yayun, Wang Qi.Anti-periodic solutions for high-order Hopfield neural networks with impulses[J].Neurocomputing, 2014, 138: 339-346.(SCI).
[16]Dai Binxiang, Wu Qinghua, Zhang Dan.Existence and multiplicity of periodic solutions generated by impulses for second-order hamiltonian system[J].Electronic Journal of Differential Equations, 2014, 2014 (121) : 1-12.(SCI).
[17]Dai Binxiang*, Chen Dechu.Periodic solution of second-order impulsive delay differential system via generalized mountain pass theorem[J].Boundary Value Problems, 2014, 2014 (234) : .(SCI).
[18]Dai Binxiang*, Chen Dechu.Periodic solution of second order impulsive delay differential systems via variational method[J].Applied Mathematics Letters, 2014, 38: 61-66.(SCI).
[19]Dai Binxiang*, Bai Liang.Existence of nonzero solutions for a class of damped vibration problems with impulsive effects[J].APPLICATIONS OF MATHEMATICS, 2014, 59 (2) : 145-165.(SCI).
[20]Dai Binxiang*, Bao Longsheng.Periodic Solutions for Second Order Hamiltonian Systems with Impulses via the Local Linking Theorem,[J].Abstract and Applied Analysis, 2014, 2014 (Article ID 250870) : .(SCI).
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