JOURNAL BROWSE
Search
Advanced SearchSearch Tips
PERIODIC SOLUTIONS IN NONLINEAR NEUTRAL DIFFERENCE EQUATIONS WITH FUNCTIONAL DELAY
facebook(new window)  Pirnt(new window) E-mail(new window) Excel Download
 Title & Authors
PERIODIC SOLUTIONS IN NONLINEAR NEUTRAL DIFFERENCE EQUATIONS WITH FUNCTIONAL DELAY
MAROUN MARIETTE R.; RAFFOUL YOUSSEF N.;
  PDF(new window)
 Abstract
We use Krasnoselskii`s fixed point theorem to show that the nonlinear neutral difference equation with delay x(t + 1)
 Keywords
Krasnoselski;contraction;nonlinear neutral difference equation;periodic solutions;unique solution;
 Language
English
 Cited by
1.
STABILITY IN FUNCTIONAL DIFFERENCE EQUATIONS USING FIXED POINT THEORY,;

대한수학회논문집, 2014. vol.29. 1, pp.195-204 crossref(new window)
1.
Existence of periodic solutions in neutral nonlinear difference systems with delay, Journal of Difference Equations and Applications, 2005, 11, 13, 1109  crossref(new windwow)
2.
STABILITY IN FUNCTIONAL DIFFERENCE EQUATIONS USING FIXED POINT THEORY, Communications of the Korean Mathematical Society, 2014, 29, 1, 195  crossref(new windwow)
3.
Stability and periodicity in discrete delay equations, Journal of Mathematical Analysis and Applications, 2006, 324, 2, 1356  crossref(new windwow)
4.
Periodic solutions and stability in a nonlinear neutral system of differential equations with infinite delay, Boletín de la Sociedad Matemática Mexicana, 2016  crossref(new windwow)
5.
Existence and uniqueness of periodic solutions for a system of nonlinear neutral functional differential equations with two functional delays, Rendiconti del Circolo Matematico di Palermo (1952 -), 2014, 63, 3, 409  crossref(new windwow)
6.
Periodic solutions for difference systems with delay, Applied Mathematics Letters, 2009, 22, 11, 1750  crossref(new windwow)
7.
Periodic Solutions in Shifts for a Nonlinear Dynamic Equation on Time Scales, Abstract and Applied Analysis, 2012, 2012, 1  crossref(new windwow)
 References
1.
W. G. Kelly and A. C. Peterson, Difference Equations: An Introduction with Applications, Academic Press, 2001

2.
Y. N. Raffoul, Periodic Solutions for Scalar and Vector Nonlinear Difference Equations, Panamer. Math. J. 9 (1999), no. 1, 97-111

3.
Y. N. Raffoul, Periodic Solutions in Nonlinear Differential Equations with Functional Delay, Electron. J. of Differential Equations and Applications. 2003, no. 102, 1-7

4.
Y. N. Raffoul, Positive Periodic Solutions of Functional Discrete Systems and Population Models, In Review

5.
Y. N. Raffoul, T-Periodic Solutions and a priori Bounds, Math. Comput. Modeling 32 (2000), 643-652 crossref(new window)