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Oscillation criteria for third order nonlinear difference equations

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EN
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EN
We shall establish some new criteria for the oscillation of third order nonlinear difference equations of the form ...[wzór]
Rocznik
Tom
Strony
39--51
Opis fizyczny
Bibliogr. 14 poz.
Twórcy
autor
autor
Bibliografia
  • [1] Agarwal R.P., Bohner M., Grace S.R., O’Regan D., Discrete Oscillation Theory, Hindawi Publishing Corporation, 2005.
  • [2] Agarwal R.P., Grace S.R., O’Regan D., Oscillation Theory for Second Order Linear, Half–linear, Superliner and Sublinear Dynamic Equations, Kluwer, Dordrecht 2002.
  • [3] Agarwal R.P., Grace S.R., O’Regan D., Oscillation Theory for Difference and Functional Differential Equations, Kluwer, Dordrecht 2000.
  • [4] Agarwal R.P., Grace S.R., O’Regan D., Oscillation Theory for Second Order Dynamic Equations, Taylor & Francis, London 2003.
  • [5] Agarwal R.P., Grace S.R., O’Regan D., On the oscillation of certain second order difference equations, J. Diff. Equ. Appl., 9(2005), 109-119.
  • [6] Agarwal R.P., Grace S.R., O’Regan D., Oscillation of certain fourth order functional differential equations, Ukrainian Math. J., 59(2007), 315–342.
  • [7] Agarwal R.P., Grace S.R., Akine-Bohner F., Oscillation criteria for fourth order nonlinear difference equations, Georgian Math. J., 14(2007), 203-222.
  • [8] Agarwal R.P., Grace S.R., Smith T., Oscillation of certain third order functional differential equations, Adv. Math. Sci. Appl., 16(2006), 69-94.
  • [9] Agarwal R.P., Grace S.R., Smith T., On the oscillatory properties of certain fourth order nonlinear difference equations, J. Math. Anal. Appl., 322(2006), 930-956.
  • [10] Agarwal R.P., Grace S.R., Manojlovic J., Oscillation criteria for certain fourth order nonlinear functional differential equations, Math. Comput. Modelling, 44(2006), 163-187.
  • [11] Agarwal R.P., Grace S.R., O’Regan D., On the oscillation of certain third order difference equations, Adv. Difference Equ., 3(2005), 345-367.
  • [12] Agarwal R.P., Grace S.R., O’Regan D., On the oscillation of higher order difference equations, Soochow J. Math., 31(2005), 245–259.
  • [13] Gyori I., Ladas G., Oscillation Theory of Delay Differential Equations, Oxford University Press, Oxford 1991.
  • [14] Philos Ch.G., On the existence of nonoscillatory solutions tending to zero at 1 for differential equations with positive delays, Arch. Math., 36(1981), 168-178.
Typ dokumentu
Bibliografia
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bwmeta1.element.baztech-article-BPP3-0002-0051
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