[1].Zhengyi Lu.Three limit cycles for a three-dimensional Lotka-Volterra competitive system with a heteroclinic cycle.Computers and Mathematics with Applications[J],2003.

[2].Zhengyi Lu,Yasuhiro Takeuchi.Global asymptotic behavior in single-species discrete diffusion systems.[J].Journal of Mathematical Biology, 2004.

[3].Yong Luo; Zhengyi Lu.Stability analysis for Lotka–Volterra systems based on an algorithm of real root isolation.[J].Journal of Computational and Applied Mathematics.2005.

[4].Jing Ruan, Zhengyi Lu.A modified algorithm for the Adomian decomposition method with applications to Lotka–Volterra systems.[J].Mathematical and Computer Modelling.2006.

 [5].Fengyan Wang, Guoping Pang,.Zhengyi Lu.Bifurcation and chaos of a pest-control food chain model with impulsive effects.[J].Chaos, Solitons and Fractals.2007.

[6]. Zhengyi Lu.A modified algorithm for Adomian decomposition method with applications to Lotka–Volterra systems Math Comp Model.2007.

[7].Xinze Lian; Zhengyi Lu; Yong Luo;Automatic search for multiple limit cycles in three-dimensional Lotka–Volterra competitive systems with classes 30 and 31 in Zeeman’s classification.[J].Journal of Mathematical Analysis and Applications,2008.

[8].Guichen Lu and Zhengyi Lu.Geometric approach for global asymptotic stability of three-dimensional Lotka–Volterra systems.[J].Journal of Mathematical Analysis and Applications,2011.

[9].Lu G, Lu Z. Non-permanence for three-species Lotka-Volterra cooperative difference systems[J]. Advances in Difference Equations, 2017.

[10]. Lu G, Lu Z. Geometric approach to global asymptotic stability for the SEIRS models in epidemiology [J]. Nonlinear Analysis Real World Applications, 2017. 

 [11]. Lu G, Lu Z. Geometric approach for global asymptotic stability for three species competitive Gompertz models [J]. Journal of Mathematical Analysis & Applications, 2017.

 [12].  Lu G, Lu Z. Global asymptotic stability for the SEIRS models with varying total population size.[J]. Mathematical Biosciences, 2018.