Oscillation theorems for second-order forced neutral nonlinear differential equations with delayed argument.

Shao, Jing; Meng, Fanwei

Displaying similar documents to “Oscillation theorems for second-order forced neutral nonlinear differential equations with delayed argument.”

Bounded oscillation of higher order neutral differential equations with oscillating coefficients.

Zein, Ali, Abu-Kaff, Taha (2006)

Applied Mathematics E-Notes [electronic only]

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A new oscillation criterion for forced second-order quasilinear differential equations.

Jing, Shao (2011)

Discrete Dynamics in Nature and Society

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Necessary and sufficient conditions for oscillatory behaviour of solutions of a forced nonlinear neutral equation of first order with positive and negative coefficients

Radhanath N. Rath, Niyati Misra (2004)

Mathematica Slovaca

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Oscillation criteria for certain nonlinear fourth order equations.

Taylor, W.E.jun. (1983)

International Journal of Mathematics and Mathematical Sciences

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Oscillation of a higher order neutral differential equation with a sub-linear delay term and positive and negative coefficients

Julio G. Dix, Dillip Kumar Ghose, Radhanath Rath (2009)

Mathematica Bohemica

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We obtain sufficient conditions for every solution of the differential equation ${[y (t) - p (t) y (r (t))]}^{(n)} + v (t) G (y (g (t))) - u (t) H (y (h (t))) = f (t)$ to oscillate or to tend to zero as $t$ approaches infinity. In particular, we extend the results of Karpuz, Rath and Padhy (2008) to the case when $G$ has sub-linear growth at infinity. Our results also apply to the neutral equation ${[y (t) - p (t) y (r (t))]}^{(n)} + q (t) G (y (g (t))) = f (t)$ when $q (t)$ has sign changes. Both bounded and unbounded solutions are consideted here; thus some known results are expanded.

Oscillation properties of nonlinear neutral differential equations of $n$ th order.

Candan, T., Dahiya, R.S. (2004)

International Journal of Mathematics and Mathematical Sciences

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Displaying similar documents to “Oscillation theorems for second-order forced neutral nonlinear differential equations with delayed argument.”

Bounded oscillation of higher order neutral differential equations with oscillating coefficients.

A new oscillation criterion for forced second-order quasilinear differential equations.

Necessary and sufficient conditions for oscillatory behaviour of solutions of a forced nonlinear neutral equation of first order with positive and negative coefficients

Oscillation criteria for certain nonlinear fourth order equations.

Oscillation of a higher order neutral differential equation with a sub-linear delay term and positive and negative coefficients

Oscillation properties of nonlinear neutral differential equations of n th order.

Oscillation properties of nonlinear neutral differential equations of $n$ th order.