Properties for Certain System of Linear Delay Functional Differential Equations

Xin Zhou Yan

doi:10.4028/www.scientific.net/AMR.468-471.2712

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HomeAdvanced Materials ResearchAdvanced Materials Research Vols. 468-471Properties for Certain System of Linear Delay...

Properties for Certain System of Linear Delay Functional Differential Equations

Abstract:

In this paper, we consider the properties for certain system of linear delay functional differential equations, and get some criteria for oscillation and non-oscillation by utilizing the matrix measures.

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Periodical:

Advanced Materials Research (Volumes 468-471)

Pages:

2712-2715

DOI:

https://doi.org/10.4028/www.scientific.net/AMR.468-471.2712

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Online since:

February 2012

Authors:

Xin Zhou Yan

Keywords:

Differential Equation, Nonoscillation, Osillation

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References

[1] Bainov, D. D. and D. P. Mishev: Bristol: Adam Hilger (1991).

Google Scholar

[2] Tibor. Diff. Equ. Dyna. Syst. vol.2(1994), pp.99-112.

Google Scholar

[3] Yu, J. S. J. Ann, Math. china, vol.16(1995), pp.33-34.

Google Scholar

[4] Qingkai Kong. J. Math. Anal. Appl. vol.198(1996), pp.608-619.

Google Scholar

[5] P.R. Agarwal, S.R. Grace, in: Oscillation Theory for Difference and Functional Differential Equations, Kluwer Academic Publishers, Dordrecht(2000).

Google Scholar

[6] A. Domoshnitsky, M. Drakhlin, I.P. Stavroulakis . Math. Comput. Modelling, vol. 42(July 2005), pp.193-205.

Google Scholar

[7] J.G. Dong. Comput. Math. Applic, vol.59(June 2010), No. 12, pp.3710-3717.

Google Scholar

[8] S.H Liu, Q.X. Zhang, Y.H. Yu. Comput. Math. Appl, vol. 61(April 2011), No. 8, pp.2191-2196.

Google Scholar

[9] M. F. Aktaş, D. Çakmak, A. Tiryaki. Appl. Math. Lett., vol. 24(November 2011), No 11, pp.1849-1855.

Google Scholar