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Periodic solutions of two-species difusion models with continuous time delays

100%

Huo H.-F. , Li W.-T. , Cheng S. S.

Demonstratio Mathematica

2002

tom Vol. 35, nr 2

433-446

Two-species prey-predator diffusion models with periodic coefficients and continuous time delays are investigated. We derive sufficient conditions that guarantee the existence of positive periodic solutions which are globally asymptotically stable.

Global asymptotic stability of a system of two nonlinear difference equations

75%

Yalcinkaya I. , Çinar C.

Fasciculi Mathematici

2010

tom Nr 43

171-180

In this paper a sufficient condition is obtained for the global asmptotic stability of the following system of difference equations ...[wzór] where the parameter aε(0,∞) and the initial values (zk, tk)ε(0, ∞) (for k = -1, 0).

On the difference equation xn+1 = α + ...[wzór]

63%

Yalçinkaya ĺ.

Fasciculi Mathematici

2009

tom Nr 42

133-139

In this paper, we investigate the global behavior of the difference equation of order three xn+1 = α + ...[wzór], n = 0, 1,… where the parameters α, k ∈ (0, ∞) and the initial values x-2, x-1 and x0 are arbitrary positive real numbers.

On the dynamics of the difference equation xn+1 = ...[wzór]

63%

Yalçinkaya ĺ. , Çinar C.

Fasciculi Mathematici

2009

tom Nr 42

141-148

This paper studies the global behavior of the difference equation xn+1 = ...[wzór], n = 0, 1, 2, ... with non-negative parameters and non-negative initial conditions where k is an odd number.