Existence of periodic solutions of a higher order difference system

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참고문헌 (22)

1. R. P. Agarwal, "Difference Equations and Inequalities, Theory, methods, and applications. Monographs and Textbooks in Pure and Applied Mathematics", pp.155~ (1992), Marcel Dekker, Inc.
2. R. P. Agarwal, "Periodic solutions of difference equations with general periodicity", Computers & Mathematics with Applications, 42(3), pp.719~727 (2001)
3. Jingliang Chen, "The Particular Matrix" (2000), Tsinghua University Press
4. S. N. Eladi, "An Introduction to Difference Equations, Second edition. Undergraduate Texts in Mathematics" (1999), Springer-Verlag
5. S. N. Elaydi, "Stability and periodicity of difference equations with finite delay", FUNKCIALAJ EKVACIOJ, 37(3), pp.401~413 (1994)
6. L. H. Erbe, "Global stability of a linear nonautonomous delay difference equation", Journal of Difference Equations and Applications, 1(2), pp.151~161 (1995)
7. Z. M. Guo, "Existence of periodic and subharmonic solutions for secondorder superlinear difference equations", Science in China Series A, 46(4), pp.506~515 (2003)
8. Z. M. Guo, "The existence of periodic and subharmonic solutions of subquadratic second order difference equations", Journal of the London Mathematical Society, 68(2), pp.419~430 (2003)
9. J. K. Hale, "Coincidence degree and periodic solutions of neutral equations", Journal of Differential Equations, 15, pp.295~307 (1974)
10. J. L. Kaplan, "Ordinary differential equations which yield periodic solutions of differential delay equations", Journal of Mathematical Analysis and Applications, 48, pp.317~324 (1974)
11. V. L. Kocic, "Global Behavior of Nonlinear Difference Equations of Higher Order with Applications, Mathematics and its Applications", pp.256~ (1993), Kluwer Academic Publishers Group
12. H. Matsunaga, "Global attractivity for a nonlinear difference equation with variable delay", Computers & Mathematics with Applications, 41(5), pp.543~551 (2001)
13. J. Mawhin, "Critical Point Theory and Hamiltonian Systems, Applied Mathematical Sciences", pp.74~ (1989), Springer-Verlag
14. P. H. Rabinowitz, "Minimax Methods in Critical Point Theory with Applications to Differential Equations, CBMS Regional Conference Series in Mathematics", Published for the Conference Board of the Mathematical Sciences, pp.65~ (1986), American Mathematical Society
15. X. H. Tang, "Oscillation of nonlinear delay difference equations", Journal of Mathematical Analysis and Applications, 249(2), pp.476~490 (2000)
16. K. Yosida, "Functional Analysis" (1995), Springer-Verlag
17. J. S. Yu, "Asymptotic stability for a linear difference equation with variable delay", Computers & Mathematics with Applications, 36(10), pp.203~210 (1998)
18. G. Zhang, "Critical point Theory and Application" (1986), Shanghai Press
19. Z. Zhou, "Uniform stability of nonlinear difference systems", Journal of Mathematical Analysis and Applications, 225(2), pp.486~500 (1998)
20. Z. Zhou, "Periodic orbits on discrete dynamical systems", Computers & Mathematics with Applications, 45(6), pp.1155~1161 (2003)
21. Z. Zhou, "Periodic solutions of higher-dimensional discrete systems", Proc. Roy. Soc. Edinburgh Sect. A, 통권 : 134, pp.1013~1022 (2004)
22. Z. Zhou, "The existence of periodic and subharmonic solutions to subquadratic discrete Hamiltonian systems", Australian & New Zealand Industrial and Applied Mathematics Journal, 47(1), pp.89~102 (2005)

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