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	题名	作者	年代	出处	被引量
1	THE UNIQUENESS OF LIMIT CYCLE AND THE STRUCTURE OF CRITICAL POINT AT INFINITY FOR A CLASS OF CUBIC SYSTEM显示文摘A class of cubic system, which is an accompany system of a quadratic differential one, is studied. It is proved that the system has at most one limit cycle, and the critical point at infinity is a higher order one. The structure and algebraic character of the critical point at infinity are obtained.	Xie Xiangdong Chen Fengde	2005	Annals of Differential Equations2005，21，3：	11
2	Extinction in a discrete Lotka-Volterra competitive system with the effect of toxic substances and feedback controls显示文摘	Lijuan Chen Fengde Chen	2015	International Journal of Biomathematics2015，8，1：	10
3	Almost periodic solution of a modified Leslie-Gower predator-prey model with Holling-type II schemes and mutual interference显示文摘	Shengbin Yu Fengde Chen	2014	International Journal of Biomathematics2014，7，3：	8
4	Influence of feedback controls on an autonomous Lotka–Volterra competitive system with infinite delays显示文摘	Zhong Li Maoan Han Fengde Chen	2013	Nonlinear Analysis: Real World Applications2013，，1：	2
5	GLOBAL STABILITY OF A STAGE-STRUCTURED PREDATOR-PREY MODEL WITH MODIFIED LESLIE-GOWER AND HOLLING-TYPE II SCHEMES显示文摘	ZHONG LI	2012	International Journal of Biomathematics2012，5，6：	2
6	DYNAMIC BEHAVIORS OF MAY TYPE COOPERATIVE SYSTEM WITH MICHAELIS-MENTEN TYPE HARVESTING显示文摘Traditional May type cooperative model incorporating Michaelis-Menten type harvesting is proposed and studied in this paper. Sufficient conditions which ensure the extinction of the first species and the existence of a unique globally attractive positive equilibrium are obtained, respectively. Numeric simulations are carried out to show the feasibility of the main results.	Xiangqin Yu Fengde Chen Liyun Lai	2019	Annals of Applied Mathematics2019，35，4：	2
7	GLOBAL ASYMPTOTICAL STABILITY OF AN OBLIGATE LOTKA-VOLTERRA MUTUALISM MODEL显示文摘By constructing a suitable Lyapunov function,sufficient conditions which ensure the global asymptotical stability of the positive equilibrium and boundary equilibrium of an obligate Lotka-Volterra mutualism model are obtained,respectively.It is shown that the conditions which ensure the local stability of the nonnegative equilibria is enough to ensure their global asymptotical stability.Our result supplements and complements some known result.	Yuanfang Chen Rongyu Han Liya Yang Fengde Chen	2014	Annals of Differential Equations2014，30，3：	2
8	Note on the permanence of a competitive system with infinite delay and feedback controls显示文摘	Fengde Chen Zhong Li Yunjin Huang	2006	Nonlinear Analysis: Real World Applications2006，，2：	2
9	Periodic solution and almost periodic solutions for a delay multi-species Logarithmic population model 显示文摘	Fengde Chen	2005	Applied Mathematics and Computation2005，171，：	1
10	Permanence in nonautonomous multi-species predator–prey system with feedback controls显示文摘	Fengde Chen	2005	Applied Mathematics and Computation2005，，2：	1
11	Almost periodic solution of an impulse differential equation model of plankton allelopathy显示文摘	HE Mengxin CHEN Fengde LI Zhong		0，，：	1
12	Stability Analysis of a Prey-predator Model with Holling Type Ⅲ Response Func- tion Incorporating a Prey Refuge 显示文摘	HUANG Yunjin CHEN Fengde ZHONG Li	2006	Applied Mathematics and Computation2006，182，1：	1
13	The Persistence and global attractivity of Lotka-Volterra competition system with feedback controls显示文摘	Chen Fengde	2006	Nonlinear Analysis2006，，7：	1
14	Almost periodic solutions of a discrete almost periodic logistic equation显示文摘	LI Zhong CHEN Fengde		0，，：	1
15	Note on the persistent property of a feedback control system with delays显示文摘	Fengde Chen Jinghui Yang Lijuan Chen	2009	Nonlinear Analysis: Real World Applications2009，，2：	1
16	Stability analysis of a prey-predator model with Holling type Ⅲ response function incorporating a prey refuge显示文摘	HUANG Yunjin CHEN Fengde LI Zhong	2006	Applied Mathematics and Computation2006，182，：	1
17	Periodic solutions of a delayed predator-prey model with stage structure for predator显示文摘	Chen Fengde	2005	Journal of Applied Mathematics2005，2，：	1
18	Qualitative analysis of a predator-prey model with Holling type Ⅱ functional response incorporating a constant prey refuge显示文摘	CHEN Liujuan CHEN Fengde CHEN Lijuan		0，，：	1
19	Global stability of a Leslie–Gower predator–prey model with feedback controls显示文摘	Liujuan Chen Fengde Chen	2009	Applied Mathematics Letters2009，，9：	1
20	Permanence of periodic holling type predator-prey system with stage structure for prey 显示文摘	Chen Fengde	2006	Applied Mathe-matics and Computation2006，182，：	1

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