Some properties of solutions of systems of neutral differential equations.

Mihály, Tomáš

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Displaying similar documents to “Some properties of solutions of systems of neutral differential equations.”

Oscillatory and nonoscillatory solutions of neutral differential equations

Satoshi Tanaka (2000)

Annales Polonici Mathematici

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Neutral differential equations are studied. Sufficient conditions are obtained to have oscillatory solutions or nonoscillatory solutions. For the existence of solutions, the Schauder-Tikhonov fixed point theorem is used.

Oscillation of differential systems of neutral type

Eva Špániková (2005)

Czechoslovak Mathematical Journal

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We study oscillatory properties of solutions of systems $\begin{matrix} {[y_{1} (t) - a (t) y_{1} (g (t))]}^{'} = & p_{1} (t) y_{2} (t), y_{2}^{'} (t) = & - p_{2} (t) f (y_{1} (h (t))), t \geq t_{0} . \end{matrix}$

Properties of third-order nonlinear functional differential equations with mixed arguments.

Baculíková, B. (2011)

Abstract and Applied Analysis

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Oscillation criteria for even order neutral equations with distributed deviating argument.

Zhang, Siyu, Meng, Fanwei (2010)

International Journal of Differential Equations

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Oscillation criteria for second order self-adjoint matrix differential equations

N. Parhi, P. Praharaj (1999)

Annales Polonici Mathematici

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Some results concerning oscillation of second order self-adjoint matrix differential equations are obtained. These may be regarded as a generalization of results for the corresponding scalar equations.

Oscillation and nonoscillation of Emden-Fowler type equations of second order

Alexander Lomtatidze (1996)

Archivum Mathematicum

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Oscillation and nonoscillation criteria are established for the equation $u^{''} + {p (t) | u |}^{α} {| u^{'} |}^{1 - α} sgn u = 0,$ where $α \in] 0, 1]$ , and $p : [0, + \infty [\to [0, + \infty [$ is a locally summable function.