Search Results - "JURANG YAN"
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Global positive periodic solutions of periodic n-species competition systems
Published in Journal of mathematical analysis and applications (01-08-2009)“…In this paper, an easily verifiable necessary and sufficient condition for the existence of positive periodic solutions of generalized n-species Lotka–Volterra…”
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2
Existence of positive periodic solutions of impulsive functional differential equations with two parameters
Published in Journal of mathematical analysis and applications (15-03-2007)“…In this paper, we employ a well-known fixed-point index theorem to study the existence and non-existence of positive periodic solutions for the periodic…”
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3
Existence of oscillatory solutions of forced second order delay differential equations
Published in Applied mathematics letters (01-08-2011)“…In this paper, under weaker hypothesis, the global existence of oscillatory solutions is established for a forced second order nonlinear delay differential…”
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4
Global attractivity for impulsive population dynamics with delay arguments
Published in Nonlinear analysis (01-12-2009)“…This article investigates the global attractivity for impulsive population dynamics with delay arguments. Several sufficient conditions are obtained to ensure…”
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5
The global attractivity and asymptotic stability of solution of a nonlinear integral equation
Published in Journal of mathematical analysis and applications (01-09-2006)“…In this paper, we employ the fixed point theorem to study the existence of an integral equation and obtain the global attractivity and asymptotic stability of…”
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6
Stability for impulsive delay differential equations
Published in Nonlinear analysis (01-10-2005)“…In this paper, the stability for the scalar impulsive delay differential equation y ′ ( t ) + a ( t ) y ( t ) + F ( t , y ( · ) ) = 0 , t ⩾ 0 , t ≠ τ k , y ( τ…”
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7
Existence and global attractivity of positive periodic solution for an impulsive Lasota–Wazewska model
Published in Journal of mathematical analysis and applications (01-03-2003)“…Sufficient conditions are obtained for the existence and global attractivity of periodic positive solution of an impulsive Lasota–Wazewska model for the…”
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8
Stability and Hopf bifurcation in a delayed competition system
Published in Nonlinear analysis (15-01-2009)“…In this paper, Hopf bifurcation for two-species Lotka–Volterra competition systems with delay dependence is investigated. By choosing the delay as a…”
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9
Existence of positive periodic solutions for neutral delay Gause-type predator–prey system
Published in Applied mathematical modelling (01-12-2011)“…By using a continuation theorem based on coincidence degree theory, we establish easily verifiable criteria for the existence of positive periodic solutions…”
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10
Periodicity and stability for a Lotka–Volterra type competition system with feedback controls and deviating arguments
Published in Nonlinear analysis (01-06-2011)“…This paper deals with the general periodic Lotka–Volterra type competition systems with feedback controls and deviating arguments. By employing fixed point…”
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11
Positive periodic solutions for neutral delay ratio-dependent predator–prey model with Holling type III functional response
Published in Applied mathematics and computation (15-12-2011)“…By using a continuation theorem based on coincidence degree theory, some new and interesting sufficient conditions are obtained for the existence of positive…”
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12
Oscillation behavior of even order neutral differential equations with variable coefficients
Published in Applied mathematics letters (01-11-2006)“…In this work, some sufficient conditions are obtained for oscillation of all solutions of the even order neutral differential equations with variable…”
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13
Existence and global attractivity of unique positive periodic solution for a model of hematopoiesis
Published in Journal of mathematical analysis and applications (01-10-2007)“…In this paper, we consider the generalized model of hematopoiesis x ′ ( t ) = − a ( t ) x ( t ) + ∑ i = 1 m b i ( t ) 1 + x n ( t − τ i ( t ) ) . By using a…”
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14
Existence of nonoscillatory solutions of higher-order neutral differential equations with positive and negative coefficients
Published in Journal of inequalities and applications (22-09-2016)“…In this paper we consider the existence of nonoscillatory solutions of higher-order neutral differential equations with distributed coefficients and delays. We…”
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15
Periodic boundary value problems of second-order impulsive differential equations
Published in Nonlinear analysis (2009)“…This paper discusses periodic boundary value problems of second-order impulsive differential equations. By using Schaeffer’s fixed-point theorem and monotone…”
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16
Existence and global attractivity of positive periodic solution of periodic single-species impulsive Lotka-Volterra systems
Published in Mathematical and computer modelling (01-09-2004)Get full text
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17
Existence of Nonoscillatory Solutions of Higher-Order Neutral Differential Equations with Distributed Coefficients and Delays
Published in Discrete Dynamics in Nature and Society (01-01-2016)“…We consider the existence of nonoscillatory solutions of higher-order neutral differential equations with distributed coefficients. We use the B a n a c h…”
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18
Positive solutions of the three-point boundary value problem for second order differential equations with an advanced argument
Published in Nonlinear analysis (15-11-2006)“…In this paper, by using the fixed point index method, we establish the existence of at least one or at least two positive solutions to the three-point boundary…”
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19
Existence of positive periodic solutions for an impulsive differential equation
Published in Nonlinear analysis (15-05-2008)“…In this paper, we consider the impulsive differential equation { x ′ ( t ) = − a ( t ) x ( t ) + p ( t ) f ( t , x ( t − τ 0 ( t ) ) , x ( t − τ 1 ( t ) ) , ……”
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20
Oscillation Properties for Systems of Higher-Order Partial Differential Equations with Distributed Deviating Arguments
Published in Discrete Dynamics in Nature and Society (01-01-2015)“…New sufficient conditions are obtained for oscillation for the solutions of systems of a class of higher-order quasilinear partial functional differential…”
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